CN110487632A - A kind of rock mass compression strength determines method - Google Patents

A kind of rock mass compression strength determines method Download PDF

Info

Publication number
CN110487632A
CN110487632A CN201910738411.3A CN201910738411A CN110487632A CN 110487632 A CN110487632 A CN 110487632A CN 201910738411 A CN201910738411 A CN 201910738411A CN 110487632 A CN110487632 A CN 110487632A
Authority
CN
China
Prior art keywords
rock mass
structural plane
strength
formula
follows
Prior art date
Legal status (The legal status is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the status listed.)
Withdrawn
Application number
CN201910738411.3A
Other languages
Chinese (zh)
Inventor
伍劫
郑中策
伍法权
乔磊
岳西蒙
龙泱君
肖瀚
林安鹏
邱淑豪
邓一
孔德珩
张恺
张庆同
管圣功
Current Assignee (The listed assignees may be inaccurate. Google has not performed a legal analysis and makes no representation or warranty as to the accuracy of the list.)
Zhejiang Yanchuang Technology Co Ltd
Original Assignee
Zhejiang Yanchuang Technology Co Ltd
Priority date (The priority date is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the date listed.)
Filing date
Publication date
Application filed by Zhejiang Yanchuang Technology Co Ltd filed Critical Zhejiang Yanchuang Technology Co Ltd
Priority to CN201910738411.3A priority Critical patent/CN110487632A/en
Publication of CN110487632A publication Critical patent/CN110487632A/en
Withdrawn legal-status Critical Current

Links

Classifications

    • GPHYSICS
    • G01MEASURING; TESTING
    • G01NINVESTIGATING OR ANALYSING MATERIALS BY DETERMINING THEIR CHEMICAL OR PHYSICAL PROPERTIES
    • G01N3/00Investigating strength properties of solid materials by application of mechanical stress
    • G01N3/08Investigating strength properties of solid materials by application of mechanical stress by applying steady tensile or compressive forces
    • GPHYSICS
    • G01MEASURING; TESTING
    • G01NINVESTIGATING OR ANALYSING MATERIALS BY DETERMINING THEIR CHEMICAL OR PHYSICAL PROPERTIES
    • G01N3/00Investigating strength properties of solid materials by application of mechanical stress
    • G01N3/24Investigating strength properties of solid materials by application of mechanical stress by applying steady shearing forces

Landscapes

  • Physics & Mathematics (AREA)
  • Health & Medical Sciences (AREA)
  • Life Sciences & Earth Sciences (AREA)
  • Chemical & Material Sciences (AREA)
  • Analytical Chemistry (AREA)
  • Biochemistry (AREA)
  • General Health & Medical Sciences (AREA)
  • General Physics & Mathematics (AREA)
  • Immunology (AREA)
  • Pathology (AREA)
  • Investigating Strength Of Materials By Application Of Mechanical Stress (AREA)

Abstract

The present invention relates to a kind of rock mass compression strength to determine method, based on continuous sillar intensity principal stress expression formula, the direct stress and shear stress of any direction structural plane group under the conditions of the confining pressures such as acquisition obtain the remaining shear stress on structural plane according to the coulomb shearing strength of structural plane;The Strength Criterion expression formula of structural plane group is established for compression rock mass, the coefficient of the Strength Criterion expression formula of structural plane group and sillar intensity principal stress expression formula is unified, the general expression of rock mass strength under the confining pressures such as formation, and provide the figure parameters form of sillar and structural plane in general expression;By etc. under confining pressures the general expression of rock mass strength determine rock mass weak ring compression strength and rock mass mean compressive strength.The present invention has fully considered that rock mass discontinuity and continuous rock part codetermine the determinant of rock mass strength, and more reliable data parameter can be provided for engineering design, large-scale in-situ test workload and investment is greatly decreased, the significant period for shortening prospecting engineering early period.

Description

A kind of rock mass compression strength determines method
Technical field:
The present invention relates to geotechnical engineering fields, and in particular to a kind of rock mass compression strength determines method.
Background technique:
It during the practice of construction of geotechnical engineering, needs to carry out analytical calculation to the intensity of rock mass, wherein just including rock The Compressive Strength Analysis of body, due to the presence of structural plane in rock mass, the intensity of rock mass is common by structural plane and continuous rock part It determines.The current typical value frequently with the mean value of sillar uniaxial compressive strength test data as rock mass strength in engineering, this The reliability of kind obtaining value method is frequently subjected to query.On the one hand due to the presence of structural plane in rock mass, so that people have to pair Rock mass strength parameter carries out Weakening treatment;On the other hand for the sake of conservative, people are also unwilling intensive parameter value is higher And it takes risks.Therefore, it is averaged obtaining value method to the determination of compression strength there have been the small value of test data in the prior art, or Person is given up using high level as exceptional value, then takes the average value of test data.
The value of rock mass strength is determined, it should which there are a more scientific methods, such as: according to point of test data Cloth function progress value is more appropriate, carries out Weakening treatment further according to factors such as rock mass structures after value.
Rock mass compression strength disclosed in this invention determines that method is to be based on rock mass structure parametric statistics, and fully consider Rock mass discontinuity and continuous rock part codetermine rock mass strength, the rock mass compression strength general type under confining pressures such as establish, with The mean compressive strength and weak ring compression strength that rock mass is discussed based on this, provide more reliable data parameter for engineering design, In view of this, this case is given birth to therefrom.
Summary of the invention:
The present invention discloses that a kind of more scientific, data are reliable, can objectively respond the determination method of rock mass compression strength, is Engineering design provides reliable data supporting.
In order to achieve the above-mentioned object of the invention, the technical scheme adopted by the invention is as follows:
A kind of rock mass compression strength determines that method, content include: based on sillar intensity continuous in mole-coulomb strength theory Principal stress expression formula the direct stress and shear stress of any direction structural plane group under the conditions of confining pressures such as obtains, according to the library of structural plane Human relations shearing strength obtains the remaining shear stress on structural plane;The Strength Criterion expression formula of structural plane group is established for compression rock mass, The coefficient of the Strength Criterion expression formula of structural plane group and sillar intensity principal stress expression formula is unified, and rock mass is strong under the confining pressures such as formation The general expression of degree, and provide the figure parameters form of sillar and structural plane in general expression;By etc. rock mass under confining pressures The general expression of intensity determines the mean compressive strength of weak the ring compression strength and rock mass of rock mass.
The direct stress and shear stress preparation method of any direction structural plane group are as follows under the conditions of the confining pressures such as described: mole-library Continuous sillar intensity principal stress expression formula in human relations strength theory are as follows:
σ in formula (1)1Indicate direct stress of the rock element by vertical direction, σ3Indicate rock element by horizontal direction Direct stress, σcIndicate that sillar uniaxial compressive strength, θ indicate that the angle of structural plane normal and x-axis, φ indicate structural plane angle of friction;
According to stress projection relation, direct stress σ and shear stress t under the confining pressures such as available structural plane group are respectively as follows:
T=(σ13)n1n3 (3)
N in formula (2), (3)1And n3For the normal vector of structural plane, wherein n1=-cos α sin β, n3=cos β, α are Structural plane occurrence tendency, β are structural plane occurrence inclination angle.
Remaining shear stress preparation method on the structural plane is as follows: coulomb shearing strength of the structural plane when being pressurized closure S are as follows:
S=c+f σ (4)
C is structural plane cohesive strength in formula (4), and f=tan φ is structural plane coefficient of friction;
Formula (2) substitution formula (4) can be obtained:
Remaining part is known as remaining shear stress τ after shear stress overcomes shearing strength, can obtain:
The Strength Criterion expression formula method for building up of the compression rock mass discontinuity group is as follows:
According to Theory of Fracture Mechanics, single structure face failure criteria can getKICIt is disconnected Split Toughness Factor, k is the coefficient for reflecting structural plane closed condition, and k takes 1 when structural plane opens, and when closure takes 0;Wherein,ν is Poisson's ratio;
For compression rock mass, k takes 0, and the Strength Criterion of structural plane group can be written as in formula (6):
A in formula (7)mFor structural plane maximum radius, formula (7) can also be written as:
The general expression of rock mass strength is formed as follows under the confining pressures such as described: the coefficient of formula (1) and formula (8) is unified It is indicated with identical parameters, the general expression of rock mass strength under confining pressures such as can obtain are as follows:
σ1i=Tiσ3+Ri (9)
Wherein, RiFor i-th group of uniaxial compressive strength, TiFor i-th group of coefficient,
By n1=cos δ, n3=sin δ,It is as follows that substitution formula (9) can obtain each coefficient:
δ is structural plane normal and σ in above formula1Angle, be sillar when subscript i=0, i=1,2,3.....m be structural plane Group number.
The weak ring compression strength σ of the rock mass1minValue are as follows:
σ1min=min [Tiσ3+Ri], i=0,1,2,3..., m (12)
The weak ring uniaxial compressive strength R of rock massminR in modus ponens (10)0With each group structural plane R in formula (11)iMinimum value, That is:
The mean compressive strength obtaining value method of the rock mass are as follows:
The mean compressive strength of rock mass is between the uniaxial compressive strength of sillar and the weak ring intensity of rock element, to public affairs Formula (9) summation, can obtain:
In view of having sillar unit and m group structural plane, the mean compressive strength of rock massIt is writeable are as follows:
Coefficient in formula (15)With the average uniaxial compressive strength of rock massAre as follows:
It is theoretical that the present invention is based on rock mass structure parametric statistics, has fully considered that rock mass discontinuity and continuous rock part are common The determinant for determining rock mass strength, the general type of rock mass compression strength under confining pressures such as establishes, and discusses based on this The mean compressive strength of rock mass and weak ring compression strength, provide more reliable data parameter for engineering design, can be greatly decreased Large-scale in-situ test workload and investment, and can significantly shorten engineering early period prospecting period, thus generate huge engineering with Economic benefit.
The present invention is further elaborated below by way of the drawings and specific embodiments.
Detailed description of the invention:
Fig. 1 such as is at the rock element force diagram under the conditions of confining pressures;
Fig. 2 is that δ is greater than the rock mass compression strength curve graph in the case of φ in embodiment;
Fig. 3 is that δ is close to or smaller than the rock mass compression strength curve graph in the case of φ in embodiment.
Specific embodiment:
The present invention relates to the strength theory fields of crack rock, based on weak-link theory, establish sillar and structure veil The failure criteria of network discusses how the compression strength parameter of rock mass determines with this.Frequently with sillar uniaxial compressive in existing engineering Typical value of the mean value of strength test data as rock mass strength, data that this method of determination obtains are simultaneously unreliable, in order to obtain It obtaining reliable supplemental characteristic and serves the engineering design in reality, the present invention considers the compression strength of sillar under the conditions of three axis, And the compression strength of structural plane group, and analyze mean compressive strength (sillar and each structure in rock element of rock element The average value of face group compression strength) and rock mass weak ring compression strength (if taking the minimum compression strength of sillar and each group structural plane It is exactly the weak ring compression strength of rock mass as rock element intensity).Technical term given by the present invention defers to geotechnical engineering neck The usual technical term form of presentation in domain, has been provided with certain professional knowledge background, this Shen for those skilled in the art Please not to existing theoretical expansion explanation.Identical parameters symbol in the separate equations given by the present invention indicates identical and contains Justice, the present embodiment are only illustrated in place of parameter occurs for the first time.
The present embodiment discloses a kind of rock mass compression strength and determines that method, content are summarized as follows: based on mole-coulomb intensity Continuous sillar intensity principal stress expression formula in theory obtains etc. under the conditions of confining pressures the direct stress of any direction structural plane group and cuts and answers Power obtains the remaining shear stress on structural plane according to the coulomb shearing strength of structural plane;Structural plane group is established for compression rock mass Strength Criterion expression formula, the coefficient of the Strength Criterion expression formula of structural plane group and sillar intensity principal stress expression formula is unified, The general expression of rock mass strength under the confining pressures such as formation, and provide the figure parameters shape of sillar and structural plane in general expression Formula;By etc. under confining pressures the general expression of rock mass strength determine rock mass weak ring compression strength and rock mass Mean Crush it is strong Degree.Explanation is developed in details below in conjunction with attached drawing.
Under the conditions of the confining pressures such as the rock element that we investigate includes sillar and structural plane, and Fig. 1 is illustrated rock element by Power situation, failure criteria and failure probability based on weak-link theory and rock element are studied, mole-coulomb intensity known to us Continuous sillar intensity principal stress expression formula in theory are as follows:
σ in formula (1)1Indicate direct stress of the rock element by vertical direction, σ3Indicate rock element by horizontal direction Direct stress, σcIndicate that sillar uniaxial compressive strength, θ indicate that the angle of structural plane normal and x-axis, φ indicate structural plane angle of friction. In view of σ in Fig. 123Etc. confining pressures the case where, enable δ be structural plane normal and σ1Angle can be obtained according to stress projection relation To the direct stress σ and shear stress t of any direction structure face group:
T=(σ13)n1n3 (3)
N in formula (2), (3)1And n3For the normal vector of structural plane, wherein n1=-cos α sin β, n3=cos β, α are Structural plane occurrence tendency, β are structural plane occurrence inclination angle.
Coulomb shearing strength s of the structural plane when being pressurized closure are as follows:
S=c+f σ (4)
C is structural plane cohesive strength in formula (4), and f=tan φ is structural plane coefficient of friction;
Formula (2) substitution formula (4) can be obtained:
Remaining part is known as remaining shear stress τ after shear stress overcomes shearing strength, can obtain:
It is pressurized and is closed for structural plane, the coefficient k value of reflection structural plane closed condition is 0, structural plane group in formula (6) Strength Criterion expression formula it is as follows:
A in formula (7)mFor structural plane maximum radius, formula (7) can also be written as:
According to Theory of Fracture Mechanics, single structure face failure criteria can getKICIt is disconnected Split Toughness Factor, k is the coefficient for reflecting structural plane closed condition, and k takes 1 when structural plane opens, and when closure takes 0;Wherein,ν is Poisson's ratio.
It is indicated with identical parameters by the coefficient of formula (1) and formula (8) is unified, the general of rock mass strength under confining pressures such as can obtain Expression formula are as follows:
σ1i=Tiσ3+Ri (9)
Wherein, RiFor i-th group of uniaxial compressive strength, TiFor i-th group of coefficient,
By n1=cos δ, n3=sin δ,It is as follows that substitution formula (9) can obtain each coefficient:
δ is structural plane normal and σ in above formula1Angle, be sillar when subscript i=0, i=1,2,3.....m be structural plane Group number.
It should be noted that for formula (10) and (11):
1. as δ < φ, structural plane can not be slided, will be ineffective by " locking ", the T in formula (11)iUnintentionally Justice, rock mass strength are equal to sillar intensity, and formula (9) regression equation (1).
2. when-φ=0 δ or π, orWhen, there is singular point in formula (11), and numerical value reaches infinitary value, considers it The continuity of physical significance should be done and omit these angles.
In general, the compression strength of rock mass is closer to its weak ring compression strength, therefore the weak ring compression strength of rock mass σ1minValue are as follows:
σ1min=min [Tiσ3+Ri], i=0,1,2,3..., m (12)
The weak ring uniaxial compressive strength R of rock massminR in modus ponens (10)0With each group structural plane R in formula (11)iMinimum value, That is:
The mean compressive strength of rock mass is a virtual intensity, its numerical value be typically in the range of the uniaxial compressive strength of sillar with Between the weak ring intensity of rock element, sums, can obtain to formula (9):
In view of having sillar unit and m group structural plane, the mean compressive strength of rock massIt is writeable are as follows:
Coefficient in formula (15)With the average uniaxial compressive strength of rock massAre as follows:
It is influenced since the stress locking of structural plane has rock mass strength, in order to intuitively show resistance to compression disclosed in this invention The conclusion that strength determining method is obtained with existing theory is verified, and the pressure resistance that one group of structural plane rock mass is presented below is write music Line (Fig. 2 and Fig. 3) is shown.Specific embodiment rock mass compression strength is provided first and calculates the master data needed, such as table 1 It is shown:
1 rock mass compression strength of table calculates master data
δ is structural plane normal and σ in upper table1Angle, φjFor jth group angle of friction, amFor maximum radius, ν be Poisson's ratio, K1cIt is compression strength for the fracture toughness factor, c, φ is angle of friction.
According to the above-mentioned method of determination provided of the parameter the present embodiment provided in table 1, available δ >=30 ° (Fig. 2) and The rock mass compression strength curve that δ≤26 ° (Fig. 3) are shown, give in two width figures sillar uniaxial compressive strength (curve 1), (curve 3 is that the rock mass discontinuity group that the weak ring compression strength of each structural plane is constituted is weak to the weak ring compression strength determined by structural plane Change intensity curve) and mean compressive strength (curve 2) situation of change.From Figure 2 it can be seen that for δ > φjWhen, by structural plane The weak ring intensity and mean intensity determined is generally less than sillar intensity.As seen from Figure 3, as δ and φjWhen close, due to confining pressure Increase and structural plane locks, so that the weak ring intensity of rock element and mean intensity level off to sillar intensity;And work as δ < φj When, the weak ring intensity and mean intensity of rock mass will be consistent with sillar intensity.The variation that Fig. 2 and Fig. 3 are shown, with existing reason Derivation result in is consistent, and illustrates that the determination method of above-mentioned rock mass compression strength given by the present invention is practical , reliable and accurate project data parameter can be obtained, is serviced to instruct actual engineering design.
The above examples are only used to illustrate the technical scheme of the present invention and are not limiting, those of ordinary skill in the art are to this hair Other modifications or equivalent replacement that bright technical solution is made, as long as it does not depart from the spirit and scope of the technical scheme of the present invention, It should all cover within the scope of the claims of the present invention.

Claims (7)

1. a kind of rock mass compression strength determines method, it is characterised in that: based on sillar intensity continuous in mole-coulomb strength theory Principal stress expression formula the direct stress and shear stress of any direction structural plane group under the conditions of confining pressures such as obtains, according to the library of structural plane Human relations shearing strength obtains the remaining shear stress on structural plane;The Strength Criterion expression formula of structural plane group is established for compression rock mass, The coefficient of the Strength Criterion expression formula of structural plane group and sillar intensity principal stress expression formula is unified, and rock mass is strong under the confining pressures such as formation The general expression of degree, and provide the figure parameters form of sillar and structural plane in general expression;By etc. rock mass under confining pressures The general expression of intensity determines the mean compressive strength of weak the ring compression strength and rock mass of rock mass.
2. a kind of rock mass compression strength according to claim 1 determines method, it is characterised in that: under the conditions of the confining pressures such as described The direct stress and shear stress preparation method of any direction structural plane group are as follows: continuous sillar intensity in mole-coulomb strength theory Principal stress expression formula are as follows:
σ in formula (1)1Indicate direct stress of the rock element by vertical direction, σ3Indicate that rock element is just answered by horizontal direction Power, σcIndicate that sillar uniaxial compressive strength, θ indicate that the angle of structural plane normal and x-axis, φ indicate structural plane angle of friction;
According to stress projection relation, direct stress σ and shear stress t under the confining pressures such as available structural plane group are respectively as follows:
T=(σ13)n1n3 (3)
N in formula (2), (3)1And n3For the normal vector of structural plane, wherein n1=-cos α sin β, n3=cos β, α are structure Face occurrence tendency, β are structural plane occurrence inclination angle.
3. a kind of rock mass compression strength according to claim 2 determines method, it is characterised in that: surplus on the structural plane Complementary shearing stress preparation method is as follows: coulomb shearing strength s of the structural plane when being pressurized closure are as follows:
S=c+f σ (4)
C is structural plane cohesive strength in formula (4), and f=tan φ is structural plane coefficient of friction;
Formula (2) substitution formula (4) can be obtained:
Remaining part is known as remaining shear stress τ after shear stress overcomes shearing strength, can obtain:
4. a kind of rock mass compression strength according to claim 3 determines method, it is characterised in that: the compression rock mass structure The Strength Criterion expression formula method for building up of face group is as follows:
According to Theory of Fracture Mechanics, single structure face failure criteria can getKICIt is tough to be broken The factor is spent, k be the coefficient for reflecting structural plane closed condition, and k takes 1 when structural plane opening, and when closure takes 0;Wherein,ν is Poisson's ratio;
For compression rock mass, k takes 0, and the Strength Criterion of structural plane group can be written as in formula (6):
A in formula (7)mFor structural plane maximum radius, formula (7) can also be written as:
5. a kind of rock mass compression strength according to claim 4 determines method, it is characterised in that: rock mass under the confining pressures such as described The general expression of intensity forms as follows: is indicated with identical parameters by the coefficient of formula (1) and formula (8) is unified, can obtain etc. and to enclose Depress the general expression of rock mass strength are as follows:
σ1i=Tiσ3+Ri (9)
Wherein, RiFor i-th group of uniaxial compressive strength, TiFor i-th group of coefficient,
By n1=cos δ, n3=sin δ,It is as follows that substitution formula (9) can obtain each coefficient:
δ is structural plane normal and σ in above formula1Angle, be sillar when subscript i=0, i=1,2,3.....m be structural plane group number.
6. a kind of rock mass compression strength according to claim 5 determines method, it is characterised in that: the weak ring of the rock mass is anti- Compressive Strength σ1minValue are as follows:
σ1min=min [Tiσ3+Ri], i=0,1,2,3..., m (12)
The weak ring uniaxial compressive strength R of rock massminR in modus ponens (10)0With each group structural plane R in formula (11)iMinimum value, it may be assumed that
7. a kind of rock mass compression strength according to claim 5 determines method, it is characterised in that: the average of the rock mass resists Compressive Strength obtaining value method are as follows:
The mean compressive strength of rock mass is between the uniaxial compressive strength of sillar and the weak ring intensity of rock element, to formula (9) it sums, can obtain:
In view of having sillar unit and m group structural plane, the mean compressive strength of rock massIt is writeable are as follows:
Coefficient in formula (15)With the average uniaxial compressive strength of rock massAre as follows:
CN201910738411.3A 2019-08-12 2019-08-12 A kind of rock mass compression strength determines method Withdrawn CN110487632A (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
CN201910738411.3A CN110487632A (en) 2019-08-12 2019-08-12 A kind of rock mass compression strength determines method

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
CN201910738411.3A CN110487632A (en) 2019-08-12 2019-08-12 A kind of rock mass compression strength determines method

Publications (1)

Publication Number Publication Date
CN110487632A true CN110487632A (en) 2019-11-22

Family

ID=68550375

Family Applications (1)

Application Number Title Priority Date Filing Date
CN201910738411.3A Withdrawn CN110487632A (en) 2019-08-12 2019-08-12 A kind of rock mass compression strength determines method

Country Status (1)

Country Link
CN (1) CN110487632A (en)

Cited By (2)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN112945772A (en) * 2021-02-01 2021-06-11 中国电建集团成都勘测设计研究院有限公司 Engineering rock body mechanical property analysis method under water rock circulation
CN116337627A (en) * 2023-05-30 2023-06-27 北京科技大学 Determination method for real strength of rock by considering sealing stress

Cited By (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN112945772A (en) * 2021-02-01 2021-06-11 中国电建集团成都勘测设计研究院有限公司 Engineering rock body mechanical property analysis method under water rock circulation
CN112945772B (en) * 2021-02-01 2024-03-19 中国电建集团成都勘测设计研究院有限公司 Method for analyzing mechanical properties of engineering rock mass under water-rock circulation
CN116337627A (en) * 2023-05-30 2023-06-27 北京科技大学 Determination method for real strength of rock by considering sealing stress
CN116337627B (en) * 2023-05-30 2023-08-11 北京科技大学 Determination method for real strength of rock by considering sealing stress

Similar Documents

Publication Publication Date Title
Liu et al. Estimation of the joint roughness coefficient of rock joints by consideration of two-order asperity and its application in double-joint shear tests
CN110487632A (en) A kind of rock mass compression strength determines method
Einstein et al. The effect of discontinuity persistence on rock slope stability
Sammis et al. Repeating earthquakes as low-stress-drop events at a border between locked and creeping fault patches
Hsieh et al. A plastic-fracture model for concrete
Ren et al. An integrated numerical model for coupled poro-hydro-mechanics and fracture propagation using embedded meshes
Phan et al. Symmetric‐Galerkin BEM simulation of fracture with frictional contact
CN109858128A (en) Slope stability two dimension Lower bound limit method based on block subsystem
Schroder et al. The new key to bees: automated identification by image analysis of wings
Yang et al. Development of a damage rheological model and its application in the analysis of mechanical properties of jointed rock masses
Zheng et al. A new statistical damage model for true triaxial pre-and post-peak behaviors of rock considering intermediate principal stress and initial compaction effects
Khosravi et al. Presentation of critical failure surface of slopes based on the finite element technique
CN105574609B (en) A kind of prediction technique and device of coal seam safety drilling Mud Density Window
Zhang et al. The modification of Mohr-Coulomb criteria based on shape function and determination method of undetermined parameters
Wang et al. Simulation of three-dimensional tension-induced cracks based on cracking potential function-incorporated extended finite element method
Dai et al. A study on the correlation between poles and cuts in ππ scattering
Sinclair Some inherently unreliable practices in present day fracture mechanics
Rahman et al. Boundary correction factors for elliptical surface cracks emanating from countersunk rivet holes
Priestley Seismological Information for displacement-based design-a structural engineer's wish list
Massaro et al. Characterization of rockfall mechanisms and run-out in active volcano-tectonic areas: a case study from Ischia Island, Southern Italy
CN117388467A (en) Clamping device considering shear stress, simulated axe and hydrocarbon source rock hydrocarbon generation simulation device
Jo On Setting Low-level Performance Criteria and Uncertainty Characterization for a Nuclear Power Plant
Tauscher et al. Characterizing the 21-cm absorption trough with pattern recognition and a numerical sampler
Kame et al. Passive earth pressure on a vertical retaining wall with horizontal cohesionless backfill
Ning et al. Study on credit rating model of China's listed companies based on the optimal segmentation method

Legal Events

Date Code Title Description
PB01 Publication
PB01 Publication
SE01 Entry into force of request for substantive examination
SE01 Entry into force of request for substantive examination
WW01 Invention patent application withdrawn after publication
WW01 Invention patent application withdrawn after publication

Application publication date: 20191122