CN108810914A - Based on the WSN Node distribution optimization methods for improving weeds algorithm - Google Patents

Based on the WSN Node distribution optimization methods for improving weeds algorithm Download PDF

Info

Publication number
CN108810914A
CN108810914A CN201810430359.0A CN201810430359A CN108810914A CN 108810914 A CN108810914 A CN 108810914A CN 201810430359 A CN201810430359 A CN 201810430359A CN 108810914 A CN108810914 A CN 108810914A
Authority
CN
China
Prior art keywords
weeds
algorithm
wsn
improving
wsn node
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.)
Pending
Application number
CN201810430359.0A
Other languages
Chinese (zh)
Inventor
陈晓磊
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.)
Suzhou Vocational Institute of Industrial Technology
Original Assignee
Suzhou Vocational Institute of Industrial Technology
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 Suzhou Vocational Institute of Industrial Technology filed Critical Suzhou Vocational Institute of Industrial Technology
Priority to CN201810430359.0A priority Critical patent/CN108810914A/en
Publication of CN108810914A publication Critical patent/CN108810914A/en
Pending legal-status Critical Current

Links

Classifications

    • HELECTRICITY
    • H04ELECTRIC COMMUNICATION TECHNIQUE
    • H04WWIRELESS COMMUNICATION NETWORKS
    • H04W16/00Network planning, e.g. coverage or traffic planning tools; Network deployment, e.g. resource partitioning or cells structures
    • H04W16/18Network planning tools
    • H04W16/20Network planning tools for indoor coverage or short range network deployment
    • HELECTRICITY
    • H04ELECTRIC COMMUNICATION TECHNIQUE
    • H04WWIRELESS COMMUNICATION NETWORKS
    • H04W24/00Supervisory, monitoring or testing arrangements
    • H04W24/02Arrangements for optimising operational condition
    • HELECTRICITY
    • H04ELECTRIC COMMUNICATION TECHNIQUE
    • H04WWIRELESS COMMUNICATION NETWORKS
    • H04W84/00Network topologies
    • H04W84/18Self-organising networks, e.g. ad-hoc networks or sensor networks

Landscapes

  • Engineering & Computer Science (AREA)
  • Computer Networks & Wireless Communication (AREA)
  • Signal Processing (AREA)
  • Management, Administration, Business Operations System, And Electronic Commerce (AREA)

Abstract

The invention discloses a kind of based on the WSN Node distribution optimization methods for improving weeds algorithm, this method is based on improving weeds algorithm solution WSN node Optimal Distributions, it improves weeds algorithm and introduces cube mapping chaos operator to improve the local search ability of algorithm, enhance the diversity of population using Gaussian mutation operator, have the advantages that fast convergence rate, robustness are good, Data Mining ability is strong, can effectively solve WSN Node distribution optimization problems.

Description

Based on the WSN Node distribution optimization methods for improving weeds algorithm
Technical field
The present invention relates to a kind of WSN Node distributions optimization methods, and in particular to a kind of based on the WSN sections for improving weeds algorithm Point distribution optimization method.
Background technology
Wireless sensor network (Wireless sensor networks, abbreviation WSN) is static or mobile by one group The multi-hop wireless network that sensor node is formed in self-organizing form, the advantages such as, energy rapid deployment strong with survivability, It has a wide range of applications in civilian used with army, is always the hot spot studied both at home and abroad in recent years.Research shows that reasonable cloth It sets sensor node and is conducive to improve the comprehensive performance of WSN, but the phenomenon that channel disturbance and information redundancy also easily occur, cause energy Amount waste.Therefore, how research rationally disposes sensor node, optimization network performance has become one of WSN key techniques.
For WSN Node distribution optimization problems, domestic and international many scholars are handled by intelligent algorithm.It is common Intelligent algorithm have:Genetic algorithm (Genetic algorithm, abbreviation GA), particle cluster algorithm (Particle swarm Optimization algorithm, abbreviation PSO), artificial bee colony algorithm (Artificial bee colony algorithm, Abbreviation ABC) etc..However, almost all of intelligent algorithm is all easily absorbed in local optimum, occur preconvergence too early, the later stage convergence The problem of slowing.
Invention content
It is excellent based on the WSN Node distributions for improving weeds algorithm that in order to solve the above technical problem, the present invention provides a kind of Change method.
In order to achieve the above object, the technical solution adopted in the present invention is:
Based on the WSN Node distribution optimization methods for improving weeds algorithm, include the following steps,
1) WSN Node distribution optimization object functions are built;
2) it is based on improving weeds algorithm solution WSN node Optimal Distributions;
Detailed process is as follows:
21) initialization of population:Weeds position is randomly generated using cube mapping chaos operator;
22) growth and breeding:The fitness value for calculating each weeds calculates the seed number that each weeds generate;
23) space is spread:Seed is randomly dispersed with normal distribution in the neighborhood of its parent weeds, which part seed profit New variation weeds are generated with Gaussian mutation operator;
24) competition is eliminated:After iteration several times, when population number is more than maximum population scale number PmaxWhen, all weeds It is ranked up from big to small according to fitness value, P before retainingmaxA weeds;
25) stopping criterion:Step 22~24 are repeated, the individual that fitness value is best in per generation population is recorded, until repeatedly Generation number reaches greatest iteration number, and algorithm stops, and exports iteration optimal solution, as WSN nodes Optimal Distribution.
WSN Node distribution optimization object function C,
Wherein, definition region A is separated into the grid of s × s, and n is WSN node numbers in region, and m × n is the number of grid, CjFor mesh point pjThe probability arrived by WSN nodal tests,CijFor WSN nodes siMeasurement model,
Wherein, dijFor mesh point pjWith WSN nodes siDistance, λ1212It is measurement parameter, α1=Re-R+dij, α2=Re+R-dij, ReFor effective measurement radius of WSN nodes, R is the perception radius of WSN nodes.
Randomly generating weeds location formula using cube mapping chaos operator is,
Xi′=[xi′1,xi′2,…,xi′D]
Wherein, Xi′For the position of weeds i ', D is the dimension of weeds i ', D ∈ [1, D], xi′dIt is weeds i ' in the position that d is tieed up It sets, xUAnd xLRespectively xi′dThe bound of value, yi′dD dimension values for the weeds i ' generated using chaos sequence.
The seed number formula that each weeds generate is,
Wherein, PsFor seed number, fmax,fminRespectively population maximum adaptation angle value and minimum fitness value, Smax,SminPoint Not Wei minimum and maximum seed number, f (Xi′) be weeds i ' fitness value.
The position V of variation weedsi′For,
Vi′=Xi′+e(XB-Xi′)
Wherein, it is 0 that e, which is mean value, the Gaussian Profile that variance is 1, Xi′For the parent weeds position for the weeds that make a variation, i.e. weeds i ' Position.
As the position V of variation weedsi′When not in search range, then the position V for the weeds that make a variationi′For,
Vi′=XL+e(XU-XL)
Wherein, XUAnd XLRespectively Xi′The bound of value.
The advantageous effect that the present invention is reached:The present invention is based on improving weeds algorithm to solve WSN node Optimal Distributions, improve Weeds algorithm introduces cube mapping chaos operator to improve the local search ability of algorithm, enhances kind using Gaussian mutation operator The diversity of group, has the advantages that fast convergence rate, robustness are good, Data Mining ability is strong, can effectively solve WSN Node distributions Optimization problem.
Description of the drawings
Fig. 1 is the flow chart of the present invention;
Fig. 2 is the iterativecurve of three kinds of algorithm network coverage optimal solutions;
Fig. 3 is that the network coverage compares figure;
WSN node distribution maps when Fig. 4 is initial;
Fig. 5 is the WSN node distribution maps after optimization.
Specific implementation mode
The invention will be further described below in conjunction with the accompanying drawings.Following embodiment is only used for clearly illustrating the present invention Technical solution, and not intended to limit the protection scope of the present invention.
As shown in Figure 1, based on the WSN Node distribution optimization methods for improving weeds algorithm, include the following steps:
1) WSN Node distribution optimization object functions are built.
The grid that two dimensional surface region A is separated into s × s is defined, the area of each grid is 1, if distribution in whole region N WSN node (i.e. wireless sensor node), each WSN nodes can be obtained by certain particular form (as GPS) Self-position, and possess identical the perception radius R.Therefore, all WSN sets of node on the A of region are described as:
S={ s1,s2,…,sn}
Wherein, WSN nodes siCoordinate be (xi,yi), i ∈ [1, n].
Mesh point pjWith WSN nodes siDistance be,
Wherein, j ∈ [1, m × n], m × n are the number of grid, mesh point pjCoordinate be (xj,yj)。
WSN nodes siThere are mainly two types of measurement models, and one is binary measure model, another kind is probability measurement model, Here probability measurement model is used,
Wherein, CijFor WSN nodes siMeasurement model, λ1212It is measurement parameter, α1=Re-R+dij, α2=Re+ R-dij
If it is all independent events, mesh point p that all WSN nodes, which are detected,jIt is arrived by WSN nodal tests general Rate is:
Wherein, if CjMore than or equal to some specific threshold Ct, then it is assumed that mesh point pjIt can be by nodal test;If conversely, Cj Less than Ct, then it is assumed that mesh point pjIt cannot be detected, select C hereint=0.75.
Pass through mesh point pjThe probability being detected weighs the coverage rate of each grid, by the mesh point that is detected Number accounts for coverage rate C of the ratio as WSN of grid sums, specific formula is,
Therefore, the n WSN node that WSN Node distributions optimization problem can be described as on the A of region is reached pair by optimization algorithm The covering of entire target area.It is, the problem can be exchanged into coverage rate maximization problems, i.e. WSN Node distributions optimize mesh Scalar functions are,
Wherein, C is WSN Node distribution optimization object functions.
2) it is based on improving weeds algorithm (IIWO algorithms) solution WSN node Optimal Distributions.
Detailed process is as follows:
21) initialization of population:Weeds position is randomly generated using cube mapping chaos operator.
In weeds algorithm (IWO algorithms), the initial position for randomly generating weeds is possible to that position distribution can be caused uneven It is even, it is contemplated that chaos operator have the characteristics that randomness with regularity, and can in a certain range repeat traversal institute it is stateful, In chaotic model, cube mapping maps the sequence generated evenly than common Logistic, therefore uses cube mapping here Chaos operator improves the initialization of weeds position.
It is as follows to initialize detailed process:
A) for M individual in D dimension spaces, a D dimensional vectors Y is randomly generated;
B) M-1 iteration is carried out by dimension to Y using chaos sequence, this generates remaining M-1 individuals;
Y (k+1)=4y (k)3- 3y (k) (k=0,1 ...)
Wherein, k is iterations, chaos sequence when y (k) is kth time iteration, when y (k+1) is+1 iteration of kth Chaos sequence;
C) Chaos Variable of generation is mapped in the search space of solution according to the following formula:
Wherein, [1, D] D ∈, xi′dIt is weeds i ' in the position that d is tieed up, xUAnd xLRespectively xi′dThe bound of value, yi′dFor Utilize the d dimension values for the weeds i ' that chaos sequence generates.
Initializing obtained weeds location formula is,
Xi′=[xi′1,xi′2,…,xi′D]
Wherein, Xi′For the position of weeds i ', D is the dimension of weeds i '.
22) growth and breeding:The fitness value for calculating each weeds calculates the seed number that each weeds generate;Population is more excellent The seed number that good weeds generate is also more,
The seed number formula that each weeds generate is,
Wherein, PsFor seed number, fmax,fminRespectively population maximum adaptation angle value and minimum fitness value, Smax,SminPoint Not Wei minimum and maximum seed number, f (Xi′) be weeds i ' fitness value.
23) space is spread:Seed is with normal stateDistribution is randomly dispersed in the neighborhood of its parent weeds, wherein Some seeds generate new variation weeds using Gaussian mutation operator.
During algorithm iteration, the rule of standard deviation variation can be described as:
Wherein, w is the Nonlinear Adjustment factor, σIAnd σFPrimary standard difference and the ultimate criterion for respectively sowing seed are poor, σiterFor the standard deviation in the i-th ter generations, iter is iterations, itermaxFor maximum iteration.
To avoid IWO algorithms from being absorbed in local optimum, Some seeds are randomly choosed, adopts and is generated newly using Gaussian mutation operator Make a variation weeds, the position V for the weeds that make a variationi′For,
Vi′=Xi′+e(XB-Xi′)
Wherein, it is 0 that e, which is mean value, the Gaussian Profile that variance is 1, Xi′For the parent weeds position for the weeds that make a variation, i.e. weeds i ' Position, XBFor the highest weeds position of fitness value in current population.
For variation weeds there are the random disturbances item of a Gaussian distributed between parent and current optimal weeds, this can The position of variation weeds can be caused to exceed the search range of algorithm.So as the position V of variation weedsi′Not in search range When (i.e. IWO algorithm search range) is interior, then the position V for the weeds that make a variationi′For,
Vi′=XL+e(XU-XL)
Wherein, XUAnd XLRespectively Xi′The bound of value.
24) competition is eliminated:After iteration several times, when population number is more than maximum population scale number PmaxWhen, all weeds It is ranked up from big to small according to fitness value, P before retainingmaxA weeds.
25) stopping criterion:Step 22~24 are repeated, the individual that fitness value is best in per generation population is recorded, until repeatedly Generation number reaches greatest iteration number, and algorithm stops, and exports iteration optimal solution, as WSN nodes Optimal Distribution.
In order to test the performance of above-mentioned improvement weeds algorithm (IIWO algorithms), using document (Lei L, Shiru Q.Path Planning for Unmanned Air Vehicles Using an Improved Artificial Bee Colony Algorithm[C]//Control Conference(CCC),2012 31st Chinese.IEEE,2012:2486-2491.) 4 standard test functions proposed are tested, and are carried out with CPSO algorithms (Chaotic PSO, abbreviation CPSO), IWO algorithms Compare.The theoretical global minimum of 4 functions is 0, and simulated environment is 7 operating systems of Windows, MATLAB R2016a volumes Translate software.For the optimization performance of fair more each algorithm, the population scale that each algorithm is arranged is 40, the dimension of each test function It is 30, iterations are 500 times.Then, 30 independent tests are carried out to each test function by each algorithm respectively, table 1 provides The statistical result of test, including average value (Mean) and standard deviation (SD).
1 canonical function test result of table
As can be seen from the table, CGSO algorithms are on Sphere, Ackley and Rastrigin function, either average value Or standard deviation is superior to IWO algorithms and CPSO algorithms, and has the apparent order of magnitude to be promoted.IIWO algorithms are in Sphere letters On number 40 and 2 orders of magnitude are improved than IWO algorithm, CPSO algorithms respectively.Although IIWO algorithms are on Griewank functions Performance outline is less than CPSO algorithms, but the average value of the two and standard deviation are still on the same order of magnitude.This show with other two Kind algorithm is compared, and IIWO algorithms can fully develop the information of searched object, has higher solution quality.
In order to examine IIWO algorithms in the validity of processing WSN Node distribution optimization problems, the effective of WSN is arranged in this emulation Monitoring range is the square area of 100m × 100m, and the perception radius of each sensor node is 7m, in monitoring range with Machine is dispersed with 100 WSN nodes.The layout of these nodes is carried out respectively by IWO algorithms, CPSO algorithms and IIWO algorithms excellent Change, all 500 generation of iteration, repetitive operations 30 times, records and therein preferably solve.In addition, the population number of three kinds of algorithms is disposed as 20, the setting of other parameters is as shown in table 2.
The parameter setting of 2 three kinds of algorithms of table
After algorithm end of run, the optimal coverage rate and average coverage rate of each algorithm are counted, the results are shown in Table 3.From As can be seen that the probability of success through chaos operator and the improved IWO algorithm process WSN distribution optimizations of Gaussian mutation operator in table It greatly improves.The WSN average coverage rates obtained through IIWO algorithms have been higher by 2.8% He respectively than other two kinds of algorithms 13.3%.
3 three kinds of arithmetic result comparisons of table
The iterativecurve of three kinds of algorithm process network node covering optimal solutions is as shown in Figure 2.It can be seen from the figure that IWO Algorithm just starts to restrain to 479 times and 197 iteration respectively with CPSO algorithms, and IIWO algorithms just start to 95 iteration Convergence.In addition, the optimal network coverage rate that this paper algorithms obtain is 99.39%, and the difference that CPSO algorithms are obtained with IWO algorithms For 99.08% and 97.75%.This shows that IIWO algorithm the convergence speed is fast, and ability of searching optimum is strong, can break away from local optimum Constraint.
In addition, in order to verify influence of the population scale to algorithm performance, setting Population Size is respectively 10,20 and 30, respectively In 300 generation of iteration, records next algorithm and finally obtains the network coverage, as shown in table 4.As can be seen from the table, as population is advised The low optimization accuracy of the expansion of mould, IIWO algorithms is higher than other algorithms.This shows that carried algorithm can obtain herein and more searches Rope information and the diversity for keeping population have stronger robustness.
The optimum results of each algorithm compare under 4 different population scale of table
In order to further verify the performance of IIWO algorithms, the network coverage emulation based on different interstitial contents is devised. The network coverage of three kinds of algorithms is as shown in Figure 3 with the change curve of node density.It can be seen from the figure that realize 95% with On coverage rate, CPSO algorithms and IWO algorithms respectively need to arrange 150 and 200 nodes, and IIWO algorithms only need arrangement 125 A node.For this explanation compared with other two kinds of algorithms, IIWO algorithms are strong to the mining ability of global information.
The rambling node of original state is can be seen that from Fig. 4 and Fig. 5 to postpone through IIWO algorithm optimization cloth, is distributed ratio More uniform, overlapping coverage rate is relatively small.Therefore, proposed in this paper based on the WSN Node distributions optimization side for improving weeds algorithm Method can rationally solve network coverage optimization problem, and can effectively improve the network coverage.
The above is only a preferred embodiment of the present invention, it is noted that for the ordinary skill people of the art For member, without departing from the technical principles of the invention, several improvement and deformations can also be made, these improvement and deformations Also it should be regarded as protection scope of the present invention.

Claims (6)

1. based on the WSN Node distribution optimization methods for improving weeds algorithm, it is characterised in that:Include the following steps,
1) WSN Node distribution optimization object functions are built;
2) it is based on improving weeds algorithm solution WSN node Optimal Distributions;
Detailed process is as follows:
21) initialization of population:Weeds position is randomly generated using cube mapping chaos operator;
22) growth and breeding:The fitness value for calculating each weeds calculates the seed number that each weeds generate;
23) space is spread:Seed is randomly dispersed with normal distribution in the neighborhood of its parent weeds, and which part seed utilizes height This mutation operator generates new variation weeds;
24) competition is eliminated:After iteration several times, when population number is more than maximum population scale number PmaxWhen, all weeds according to Fitness value is ranked up from big to small, P before retainingmaxA weeds;
25) stopping criterion:Step 22~24 are repeated, the individual that fitness value is best in per generation population is recorded, until iteration time Number reaches greatest iteration number, and algorithm stops, and exports iteration optimal solution, as WSN nodes Optimal Distribution.
2. according to claim 1 based on the WSN Node distribution optimization methods for improving weeds algorithm, it is characterised in that:WSN Node distribution optimization object function C,
Wherein, definition region A is separated into the grid of s × s, and n is WSN node numbers in region, and m × n is the number of grid, CjFor Mesh point pjThe probability arrived by WSN nodal tests,CijFor WSN nodes siMeasurement model,
Wherein, dijFor mesh point pjWith WSN nodes siDistance, λ1212It is measurement parameter, α1=Re-R+dij, α2= Re+R-dij, ReFor effective measurement radius of WSN nodes, R is the perception radius of WSN nodes.
3. according to claim 1 based on the WSN Node distribution optimization methods for improving weeds algorithm, it is characterised in that:Profit Randomly generating weeds location formula with cube mapping chaos operator is,
Xi′=[xi′1,xi′2,…,xi′D]
Wherein, Xi′For the position of weeds i ', D is the dimension of weeds i ', D ∈ [1, D], xi′dIt is weeds i ' in the position that d is tieed up, xU And xLRespectively xi′dThe bound of value, yi′dD dimension values for the weeds i ' generated using chaos sequence.
4. according to claim 1 based on the WSN Node distribution optimization methods for improving weeds algorithm, it is characterised in that:Often The seed number formula that a weeds generate is,
Wherein, PsFor seed number, fmax,fminRespectively population maximum adaptation angle value and minimum fitness value, Smax,SminRespectively Minimum and maximum seed number, f (Xi′) be weeds i ' fitness value.
5. according to claim 1 based on the WSN Node distribution optimization methods for improving weeds algorithm, it is characterised in that:Become The position V of different weedsi′For,
Vi′=Xi′+e(XB-Xi′)
Wherein, it is 0 that e, which is mean value, the Gaussian Profile that variance is 1, Xi′For the parent weeds position for the weeds that make a variation, the i.e. position of weeds i ' It sets.
6. according to claim 5 based on the WSN Node distribution optimization methods for improving weeds algorithm, it is characterised in that:When The position V of variation weedsi′When not in search range, then the position V for the weeds that make a variationi′For Vi′=XL+e(XU-XL)
Wherein, XUAnd XLRespectively Xi′The bound of value.
CN201810430359.0A 2018-05-08 2018-05-08 Based on the WSN Node distribution optimization methods for improving weeds algorithm Pending CN108810914A (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
CN201810430359.0A CN108810914A (en) 2018-05-08 2018-05-08 Based on the WSN Node distribution optimization methods for improving weeds algorithm

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
CN201810430359.0A CN108810914A (en) 2018-05-08 2018-05-08 Based on the WSN Node distribution optimization methods for improving weeds algorithm

Publications (1)

Publication Number Publication Date
CN108810914A true CN108810914A (en) 2018-11-13

Family

ID=64092137

Family Applications (1)

Application Number Title Priority Date Filing Date
CN201810430359.0A Pending CN108810914A (en) 2018-05-08 2018-05-08 Based on the WSN Node distribution optimization methods for improving weeds algorithm

Country Status (1)

Country Link
CN (1) CN108810914A (en)

Cited By (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN109932644A (en) * 2019-02-28 2019-06-25 天津大学 Circuit breaker failure diagnostic method based on integrated intelligent algorithm
CN110062389A (en) * 2019-04-19 2019-07-26 江西理工大学 Sensor network nodes Optimization deployment method based on improved differential evolution algorithm
CN110113815A (en) * 2019-04-02 2019-08-09 云南师范大学 A kind of improved wireless sensor network locating method based on IWO
CN113554510A (en) * 2021-08-05 2021-10-26 百维金科(上海)信息科技有限公司 Loan user default real-time monitoring system

Citations (5)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN101383736A (en) * 2008-10-15 2009-03-11 中国科学院上海微系统与信息技术研究所 Optimizing method for wireless sensor network node laying oriented to area monitoring
KR20090103188A (en) * 2008-03-27 2009-10-01 성균관대학교산학협력단 Routing Tree Searching Method Using Multi-Objective Genetic Algorithm and Corresponding Sensor Network
CN103606005A (en) * 2013-09-24 2014-02-26 西安电子科技大学 Conformal antenna array directional diagram comprehensive method based on invasive weed optimization
CN104268077A (en) * 2014-09-23 2015-01-07 湖州师范学院 Chaos genetic algorithm based test case intensive simple algorithm
CN107942312A (en) * 2017-11-13 2018-04-20 浙江大学 A kind of Intelligent radar sea target detection system and method based on differential evolution invasive weed optimization algorithm

Patent Citations (5)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
KR20090103188A (en) * 2008-03-27 2009-10-01 성균관대학교산학협력단 Routing Tree Searching Method Using Multi-Objective Genetic Algorithm and Corresponding Sensor Network
CN101383736A (en) * 2008-10-15 2009-03-11 中国科学院上海微系统与信息技术研究所 Optimizing method for wireless sensor network node laying oriented to area monitoring
CN103606005A (en) * 2013-09-24 2014-02-26 西安电子科技大学 Conformal antenna array directional diagram comprehensive method based on invasive weed optimization
CN104268077A (en) * 2014-09-23 2015-01-07 湖州师范学院 Chaos genetic algorithm based test case intensive simple algorithm
CN107942312A (en) * 2017-11-13 2018-04-20 浙江大学 A kind of Intelligent radar sea target detection system and method based on differential evolution invasive weed optimization algorithm

Non-Patent Citations (3)

* Cited by examiner, † Cited by third party
Title
林春生等: "《现代海军兵器技术丛书 舰艇防控反导技术》", 31 December 2015 *
熊伟丽等: "基于差分蜂群算法的无线传感器网络节点分布优化", 《控制工程》 *
黄霞等: "一种混沌变异的入侵杂草优化算法及性能仿真", 《系统仿真学报》 *

Cited By (6)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN109932644A (en) * 2019-02-28 2019-06-25 天津大学 Circuit breaker failure diagnostic method based on integrated intelligent algorithm
CN110113815A (en) * 2019-04-02 2019-08-09 云南师范大学 A kind of improved wireless sensor network locating method based on IWO
CN110113815B (en) * 2019-04-02 2021-10-08 云南师范大学 Improved IWO-based wireless sensor network positioning method
CN110062389A (en) * 2019-04-19 2019-07-26 江西理工大学 Sensor network nodes Optimization deployment method based on improved differential evolution algorithm
CN110062389B (en) * 2019-04-19 2022-08-12 江西理工大学 Sensor network node optimization deployment method based on improved differential evolution algorithm
CN113554510A (en) * 2021-08-05 2021-10-26 百维金科(上海)信息科技有限公司 Loan user default real-time monitoring system

Similar Documents

Publication Publication Date Title
CN108810914A (en) Based on the WSN Node distribution optimization methods for improving weeds algorithm
Meka et al. Distributed spatial clustering in sensor networks
CN106717082A (en) Mitigating signal noise for fingerprint-based indoor localization
CN103648139A (en) Cultural ant colony algorithm-based wireless sensor network node deployment design method
Goyal et al. Flower pollination algorithm based localization of wireless sensor network
CN107343283A (en) A kind of three-dimensional static radio sensing network dispositions method based on genetic algorithm
CN110430579B (en) Wireless AP deployment optimization method based on fruit fly optimization and used in non-uniform environment
Qi et al. CDS-based topology control in FANETs via power and position optimization
CN113411766B (en) Intelligent Internet of things comprehensive sensing system and method
CN107517201A (en) A kind of network vulnerability discrimination method removed based on sequential
CN113128121B (en) MIMO radar station distribution method based on reinforcement learning and Monte Carlo search tree
CN108289285A (en) A kind of ocean wireless sensor network is lost data and is restored and reconstructing method
CN103957544B (en) Method for improving survivability of wireless sensor network
CN113422695A (en) Optimization method for improving robustness of topological structure of Internet of things
CN109299750A (en) Distributed fuzzy c-means data clustering method
CN107016080A (en) A kind of high-efficiency network packet classification method
CN109560972B (en) Non-cooperative inference method for Ad Hoc network physical topology
CN107229998A (en) A kind of autonomous pathfinding strategy process of unmanned plane
CN104680263B (en) Electric power transportation network Topology Structure Design method based on particle cluster algorithm
Feng et al. Genetic algorithm-based 3d coverage research in wireless sensor networks
Alsafasfeh et al. An Optimized Data Fusion Paradigm for WSN Based on Neural Networks.
Zhan Research on path planning method of humanoid robot based on improved genetic algorithm
Zhang et al. K-barrier coverage in wireless sensor networks based on immune particle swarm optimisation
Wang Optimization of wireless network node deployment in smart city based on adaptive particle swarm optimization
Miao et al. A new path planning strategy of a data collection problem utilising multi-mobile nodes in wireless sensor networks

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
RJ01 Rejection of invention patent application after publication
RJ01 Rejection of invention patent application after publication

Application publication date: 20181113