CN105787193A - Method for calculating triangular resistance loads of shield tunnel model structure - Google Patents
Method for calculating triangular resistance loads of shield tunnel model structure Download PDFInfo
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- CN105787193A CN105787193A CN201610149497.2A CN201610149497A CN105787193A CN 105787193 A CN105787193 A CN 105787193A CN 201610149497 A CN201610149497 A CN 201610149497A CN 105787193 A CN105787193 A CN 105787193A
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- G—PHYSICS
- G06—COMPUTING; CALCULATING OR COUNTING
- G06F—ELECTRIC DIGITAL DATA PROCESSING
- G06F30/00—Computer-aided design [CAD]
- G06F30/10—Geometric CAD
- G06F30/13—Architectural design, e.g. computer-aided architectural design [CAAD] related to design of buildings, bridges, landscapes, production plants or roads
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- G—PHYSICS
- G06—COMPUTING; CALCULATING OR COUNTING
- G06F—ELECTRIC DIGITAL DATA PROCESSING
- G06F30/00—Computer-aided design [CAD]
- G06F30/30—Circuit design
- G06F30/36—Circuit design at the analogue level
- G06F30/367—Design verification, e.g. using simulation, simulation program with integrated circuit emphasis [SPICE], direct methods or relaxation methods
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- G—PHYSICS
- G06—COMPUTING; CALCULATING OR COUNTING
- G06F—ELECTRIC DIGITAL DATA PROCESSING
- G06F2113/00—Details relating to the application field
- G06F2113/14—Pipes
Abstract
The invention discloses a method for calculating triangular resistance loads of a shield tunnel model structure.The method comprises the steps that S1, due to the fact that a pipe sheet structure calculating model belongs to a small-deformation linear elasticity problem, resistance displacement y at the horizontal diameter position of a tunnel ring can be regarded as superposition of horizontal deformation caused by loads except for triangular deformation and horizontal deformation caused by the triangular resistance loads, y is set to be equal to U(q1, qG, e1, e2, g, qw)-U(ky), all the parameter are substituted into the formula, and a correlation coefficient determined by back arch soil pressure qG is 0.3145; S2, based on correct arc-shaped back arch soil pressure derivation, the coefficient 0.3145 is substituted to the formula, and the set resistance displacement (see the formula in the description) at the horizontal diameter position of the tunnel ring can be obtained.Based on correct arc-shaped back arch soil pressure, the precise triangular resistance displacement calculating formula is derived, a basis is provided for correct calculation of the internal force of the shield tunnel model structure, and the technical problem that an existing triangular resistance displacement calculating formula does not conform to the tunnel back arch soil pressure shape is solved.
Description
Technical field
The present invention relates to the triangle drag load computational methods of a kind of shield tunnel model structure.
Background technology
Along with computer technology and the development of Computational Mechanics, current shield tunnel tunnel segment structure internal force calculates big
Use modified routine method more.Modified routine method is a kind of two-dimensional structure computation model, and physical model can be flat
Face two dimensional model or threedimensional model.
Modified routine method hypothetical model structure is elastic uniform plastid, it is considered to girth joint exists, annulus entirety
Bending stiffness reduces, and taking annulus bending rigidity is η EI.The lotus that in modified routine method, tunnel model structure is subject to
Carry as it is shown in figure 1, include top vertical earth pressure q1, hogback soil pressure qG, top/bottom part level is to soil pressure
e1With, lining cutting deadweight g, hydrostatic pressure qw, vertical counter-force q in bottom2, level is to triangle drag pp.
In above-mentioned load, level belongs to tunnel model structure by other active load actions to triangle drag PP
Under be deformed and by the soil body produce by power, with other actively loads all have relation.Triangle drag pair
The impact of shield tunnel model structure internal force is very big, and therefore the accurately calculating of triangle drag load is to shield
The determination of tunnel duct piece internal force has important meaning.
Triangle drag PP is assumed in isosceles triangle, in the range from the upper and lower 45 ° of folders of tunnel horizontal axis
Within angular region, power is calculated as follows:
Wherein k is the resistance coefficient (kN/m of Tunnel Passing soil layer3), y is to become at tunnel annulus horizontal diameter
Shape (m).
The calculating deforming y at tunnel annulus horizontal diameter is most important.Being given of existing specification and document
Y computing formula is as follows:
Whereinq0For overcharge on ground standard value (kPa), γiWeight for each layer in top, tunnel soil
Degree standard value (kN/m3), the above soil layer of level of ground water takes natural density, level of ground water following soil layer water and soil
Divide and take buoyant weight degree, h when calculatingiThickness (m) for each layer in top, tunnel soil;
γt' for more than horizontal axis in Tunnel Passing soil layer each layer soil weighted average buoyant weight degree (kN/m3);
RHFor tunnel radius (m);
γcFor section of jurisdiction material severe (kN/m3);T is section of jurisdiction thickness (m);
e1=q1tg2(45 ° of-φ/2)-2Ctg (45 ° of-φ/2), e2=e1+2γ’t1RHtg2(45 ° of-φ/2), γ 't1For tunnel institute
Pass through the weighted average severe standard value (kN/m of soil layer3), the above soil layer of level of ground water takes natural density, underground water
The following soil layer in position takes buoyant weight degree;Weighted average cohesive strength standard value (kPa) of the passed through soil layer in C, φ respectively tunnel,
Weighted average internal friction angle standard value (°);
γwSevere (kN/m for water3);
η is section of jurisdiction bending rigidity reduction coefficient;E is the elastic modelling quantity (kPa) of section of jurisdiction material;I is tunnel
The moment of inertia (the m of section4);
K is the resistance coefficient (kN/m of Tunnel Passing soil layer3)。
0.4292 γ in above-mentioned formula denominatortRHFor hogback soil pressure qGCaused, δ coefficient 0.4292 therein
Derivation be based on by arc hogback soil pressure equivalence rectangular load form principle draw.But, this
The actual loading form of the load form that δ coefficient 0.4292 that sample is derived calculates and hogback soil pressure also differs
Cause.
Therefore, the drag load computational methods of existing shield tunnel model structure can not reflect pipe exactly
Sheet deformation and stressing conditions.
Summary of the invention
Because the drawbacks described above of prior art, the present invention provide one can reflect more accurately segment deformation and
The triangle drag load computational methods of the shield tunnel model structure of force-bearing situation, comprising:
S1, the load that drag displacement y at tunnel annulus horizontal diameter is considered as in addition to triangle drag is caused
Horizontal distortion and the superposition of horizontal distortion that causes of triangle drag load (due to tunnel segment structure computation model
Belong to small deformation Linear Elasticity Problem, therefore can so set), i.e. set:
Y=U (q1,qG,e1,e2,g,qw)-U (ky)-----formula (1)
Wherein, U (q1,qG,e1,e2,g,qw) horizontal distortion that causes for load in addition to triangle drag, U (ky)
The horizontal distortion caused for triangle drag load;q1For top vertical earth pressure, qGFor hogback soil pressure,
e1For top/bottom part level to soil pressure and, g be lining cutting deadweight, qwFor hydrostatic pressure, bring each parameter into public affairs
Formula (1), obtains hogback soil pressure qGThe coefficient correlation determined is 0.3145;
S2, based on arc hogback soil pressure accurately derive, coefficient 0.3145 is brought into the tunnel annulus of setting
Drag displacement y at horizontal diameter, obtains:
Whereinq0For overcharge on ground standard value (kPa), γiSevere for each layer in top, tunnel soil
Standard value (kN/m3), the above soil layer of level of ground water takes natural density, and level of ground water following soil layer water and soil takes when dividing calculation
Buoyant weight degree, hiThickness (m) for each layer in top, tunnel soil;
γt' for more than horizontal axis in Tunnel Passing soil layer each layer soil reinforcement average buoyant weight degree (kN/m3);
RHFor tunnel radius (m);
γcFor section of jurisdiction material severe (kN/m3);T is section of jurisdiction thickness (m);
e1=q1tg2(45 ° of-φ/2)-2Ctg (45 ° of-φ/2), e2=e1+2γ’t1RHtg2(45 ° of-φ/2), γ 't1For tunnel institute
Pass through the weighted average severe standard value (kN/m of soil layer3), the above soil layer of level of ground water takes natural density, underground water
The following soil layer in position takes buoyant weight degree;Weighted average cohesive strength standard value (kPa) of the passed through soil layer in C, φ respectively tunnel,
Weighted average internal friction angle standard value (°);
γwSevere (kN/m for water3);
η is section of jurisdiction bending rigidity reduction coefficient;E is the elastic modelling quantity (kPa) of section of jurisdiction material;I is tunnel
The moment of inertia (the m of section4);
K is the resistance coefficient (kN/m of Tunnel Passing soil layer3)。
It is preferred that set: q0=20kPa, h0=0.5m, h=18m, and hi=h-h0;Substitute into
(in the present embodiment, according in computation model figure it can be seen that hiRepresent water level
Hereinafter arriving the thickness of tunnel top soil, possible soil layer property is different produces layering, false in the present embodiment
If soil layer is uniform, being no longer layered, the above unit weight of level of ground water takes 18, and the following unit weight of level of ground water takes 10,
Therefore substitute intoAvailable q1=20+18 × 0.5+10 × (18-0.5)=204kPa);
γi=18kN/m3(more than water level);
γt'=10kN/m3,
RH=6.95m,
γc=25kN/m3,
T=0.6m,
C=19.8kPa, φ=17.7 °,
γ’t1=10kN/m3,
γw=10kN/m3,
η=0.7, E=3.6e7kPa, I=0.018m4,
K=6200kN/m3,
The occurrence of above-mentioned parameter is substituted into the based on the derivation of arc hogback soil pressure accurately anti-of above-mentioned setting
In the computing formula (2) of power displacement y, draw: y=11.8mm.
Beneficial effects of the present invention:
1, use the calculated structural internal force of drag displacement accurately more accurate, and make model structure design
Safer.
2, the present invention based on arc hogback soil pressure accurately derived accurate triangle drag displacement calculate
Formula, provides the foundation for accurately calculating of shield tunnel model structure internal force, solves existing triangle
The technical barrier that shape drag displacement computing formula is not inconsistent with tunnel hogback soil pressure shape.
3. the present invention provides the foundation for accurately solving shield tunnel segment inner force.
Below with reference to accompanying drawing, the technique effect of design, concrete structure and the generation of the present invention is made furtherly
Bright, to be fully understood from the purpose of the present invention, feature and effect.
Accompanying drawing explanation
Fig. 1 is the computation model figure of modified routine method.
Detailed description of the invention
Enumerate preferred embodiment below, and combine accompanying drawing and become apparent from intactly illustrating the present invention.
Embodiment
The triangle drag load computational methods of the shield tunnel model structure that the present embodiment provides, including following
Step:
S1, belong to small deformation Linear Elasticity Problem due to tunnel segment structure computation model, therefore can be by tunnel annulus level
Horizontal distortion that the load that at diameter, drag displacement y is considered as in addition to triangle drag causes and triangle drag
The superposition of the horizontal distortion that load causes, it may be assumed that
Y=U (q1,qG,e1,e2,g,qw)-U (ky)-----formula (1)
Wherein, U (q1,qG,e1,e2,g,qw) horizontal distortion that causes for load in addition to triangle drag,
U (k δ) is the horizontal distortion that triangle drag load causes;q1For top vertical earth pressure, qGFor hogback soil
Pressure, e1For top/bottom part level to soil pressure and, g be lining cutting deadweight, qwFor hydrostatic pressure, by each parameter
Bring formula (1) into, obtain hogback soil pressure qGThe coefficient correlation determined is 0.3145;
S2, based on arc hogback soil pressure accurately derive, coefficient 0.3145 is brought into the tunnel annulus of setting
Drag displacement y at horizontal diameter, obtains:
Whereinq0For overcharge on ground standard value (kPa), γiSevere for each layer in top, tunnel soil
Standard value (kN/m3), the above soil layer of level of ground water takes natural density, and level of ground water following soil layer water and soil takes when dividing calculation
Buoyant weight degree, hiThickness (m) for each layer in top, tunnel soil;
γt' for more than horizontal axis in Tunnel Passing soil layer each layer soil reinforcement average buoyant weight degree (kN/m3);
RHFor tunnel radius (m);
γcFor section of jurisdiction material severe (kN/m3);T is section of jurisdiction thickness (m);
e1=q1tg2(45 ° of-φ/2)-2Ctg (45 ° of-φ/2), e2=e1+2γ’t1RHtg2(45 ° of-φ/2), γ 't1For tunnel institute
Pass through the weighted average severe standard value (kN/m of soil layer3), the above soil layer of level of ground water takes natural density, underground water
The following soil layer in position takes buoyant weight degree;Weighted average cohesive strength standard value (kPa) of the passed through soil layer in C, φ respectively tunnel,
Weighted average internal friction angle standard value (°);
γwSevere (kN/m for water3);
η is section of jurisdiction bending rigidity reduction coefficient;E is the elastic modelling quantity (kPa) of section of jurisdiction material;I is tunnel
The moment of inertia (the m of section4);
K is the resistance coefficient (kN/m of Tunnel Passing soil layer3)。
Below in conjunction with concrete calculating parameter, the invention will be further described:
Set a certain shield tunnel model structure calculating parameter as follows:
q0=20kPa, h0=0.5m, h=18m, and hi=h-h0;
In the present embodiment, according in computation model figure it can be seen that hiRepresent below water level to tunnel top
The thickness of the layer, possible soil layer property is different produces layering, assumes that soil layer is uniform, no in the present embodiment
Being layered, the above unit weight of level of ground water takes 18 again, and the following unit weight of level of ground water takes 10,
Therefore substitute intoAvailable
q1=20+18 × 0.5+10 × (18-0.5)=204kPa;
γi=18kN/m3(more than water level);
γt'=10kN/m3,
RH=6.95m,
γc=25kN/m3,
T=0.6m,
C=19.8kPa, φ=17.7 °
γ’t1=10kN/m3,
γw=10kN/m3,
η=0.7, E=3.6e7kPa, I=0.018m4,
K=6200kN/m3,
The occurrence of above-mentioned parameter is substituted in the formula (2) that the above-mentioned drag displacement y of the present invention calculates,
Arrive: y=11.8mm, and use the drag displacement y formula calculated drag displacement in traditional literature
Y=12.4mm.
Contrast understands, and is respectively adopted in the drag displacement calculating tunnel model structure that above-mentioned different formulas obtains
Power, when using drag displacement accurately, calculated structure Maximum bending moment calculates than traditional formula
It is worth big 5.6%.Therefore use the calculated structural internal force of drag displacement accurately more accurate, and make structure set
Count safer.
Additionally, use the calculated structural internal force of drag displacement accurately more accurate, and structure is made to design more
Content to retain sovereignty over a part of the country entirely.
Further, this invention also solves triangle drag displacement computing formula and tunnel hogback soil pressure shape
The contradiction that shape is not inconsistent, provides stronger basis for accurately solving shield tunnel segment inner force.
The preferred embodiment of the present invention described in detail above.Should be appreciated that the ordinary skill of this area
Personnel just can make many modifications and variations according to the design of the present invention without creative work.Therefore, all
Technical staff passes through logic analysis the most on the basis of existing technology, pushes away in the art
Reason or the limited available technical scheme of experiment, all should be at the protection model being defined in the patent claims
In enclosing.
Claims (2)
1. the triangle drag load computational methods of a shield tunnel model structure, it is characterised in that its
Including:
S1, the load that drag displacement y at tunnel annulus horizontal diameter is considered as in addition to triangle drag is caused
Horizontal distortion and the superposition of horizontal distortion that causes of triangle drag load, i.e. set:
Y=U (q1,qG,e1,e2,g,qw)-U (ky),
Wherein, U (q1,qG,e1,e2,g,qw) horizontal distortion that causes for load in addition to triangle drag,
U (ky) is the horizontal distortion that triangle drag load causes;q1For top vertical earth pressure, qGFor hogback soil pressure
Power, e1For top/bottom part level to soil pressure and, g be lining cutting deadweight, qwFor hydrostatic pressure;Each parameter is brought into
Formula 1, obtains hogback soil pressure qGThe coefficient correlation determined is 0.3145;
S2, based on arc hogback soil pressure accurately derive, coefficient 0.3145 is brought into the tunnel annulus of setting
Drag displacement y at horizontal diameter, obtains:
Whereinq0For overcharge on ground standard value, γiFor each layer in top, tunnel soil severe standard value,
The above soil layer of level of ground water takes natural density, and level of ground water following soil layer water and soil takes buoyant weight degree, h when dividing calculationiFor top, tunnel
The thickness of each layer soil;
γ′tReinforcement average buoyant weight degree for more than horizontal axis in Tunnel Passing soil layer each layer soil;
RHFor tunnel radius;
γcFor section of jurisdiction material severe;T is section of jurisdiction thickness;
e1=q1tg2(45 ° of-φ/2)-2Ctg (45 ° of-φ/2), e2=e1+2γ′t1RHtg2(45 ° of-φ/2), γ 't1For tunnel institute
Passing through the weighted average severe standard value of soil layer, the above soil layer of level of ground water takes natural density, the following soil layer of level of ground water
Take buoyant weight degree;Friction in the weighted average cohesive strength standard value of the passed through soil layer in C, φ respectively tunnel, weighted average
Angle standard value;
γwSevere for water;
η is section of jurisdiction bending rigidity reduction coefficient;E is the elastic modelling quantity of section of jurisdiction material;I is the used of tunnel cross-section
Property square;
K is the resistance coefficient of Tunnel Passing soil layer.
2. the triangle drag load computational methods of shield tunnel model structure as claimed in claim 1,
It is characterized in that, set: q0=20kPa, h0=0.5m, h=18m, and hi=h-h0, substitute into
γi=18kN/m3,
γ′t=10kN/m3,
RH=6.95m,
γc=25kN/m3,
T=0.6m,
C=19.8kPa, φ=17.7 °,
γ′t1=10kN/m3,
γw=10kN/m3,
η=0.7, E=3.6e7kPa, I=0.018m4,
K=6200kN/m3,
The occurrence of above-mentioned parameter is substituted into the based on the derivation of arc hogback soil pressure accurately anti-of above-mentioned setting
Power displacement computing formula, draws: y=11.8mm.
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CN108776726A (en) * | 2018-05-25 | 2018-11-09 | 浙江大学城市学院 | It is a kind of bias Loading under the lateral stressed computational methods of shield tunnel |
CN111985028A (en) * | 2020-08-14 | 2020-11-24 | 中铁十六局集团有限公司 | Method for calculating cross section deformation of adjacent tunnel segment caused by engineering precipitation |
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Cited By (9)
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CN106599346A (en) * | 2016-11-03 | 2017-04-26 | 上海隧道工程有限公司 | Method for calculating triangular resistance load of shield tunnel in compound stratum |
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CN106874609A (en) * | 2017-02-26 | 2017-06-20 | 中国石油天然气集团公司 | A kind of anti-floating methods for designing of the GFRP of waters shield driven tunnel crossing pipeline |
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CN108776726A (en) * | 2018-05-25 | 2018-11-09 | 浙江大学城市学院 | It is a kind of bias Loading under the lateral stressed computational methods of shield tunnel |
CN108776726B (en) * | 2018-05-25 | 2022-03-15 | 浙江大学城市学院 | Method for calculating transverse stress of shield tunnel under eccentric loading effect |
CN111985028A (en) * | 2020-08-14 | 2020-11-24 | 中铁十六局集团有限公司 | Method for calculating cross section deformation of adjacent tunnel segment caused by engineering precipitation |
CN111985028B (en) * | 2020-08-14 | 2024-02-02 | 中铁十六局集团有限公司 | Calculation method for cross section deformation of adjacent tunnel segment caused by engineering precipitation |
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