CN105279574B - A kind of satellite cable shortest path planning method based on digraph optimisation technique - Google Patents

A kind of satellite cable shortest path planning method based on digraph optimisation technique Download PDF

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CN105279574B
CN105279574B CN201510634057.1A CN201510634057A CN105279574B CN 105279574 B CN105279574 B CN 105279574B CN 201510634057 A CN201510634057 A CN 201510634057A CN 105279574 B CN105279574 B CN 105279574B
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satellite
shortest path
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CN105279574A (en
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夏永泉
吴瑞兰
靖法
杨柳莹
高秀会
印璞
彭真
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China Academy of Space Technology CAST
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Abstract

A kind of satellite cable shortest path planning method based on digraph optimisation technique.This method use satellite be laid out in the spatial position of each cable tie node, any two cable tie node connected relation as inputting, form the initial digraph of cable trace, using digraph shortest path first, the shortest path sequence node between cable shortest path distance matrix and any two cable tie node is calculated.The method completes cable length under the design of satellite cable shortest path and shortest path and calculates, it can satisfy cable louding path planning optimization demand in satellite cable design, solving the shortest path method in the method for the present invention, the cable trace obtained is theoretically ensured to be optimal solution, the sampling of actual cable length is carried out using 1:1 satellite platform wooden mold, manually according to cable design path two dimension drawing in the past relatively, reduces design time, ensure that designing quality.

Description

A kind of satellite cable shortest path planning method based on digraph optimisation technique
Technical field
The present invention relates to a kind of satellite cable shortest path planning method based on digraph optimisation technique, i.e. one kind is based on The satellite cable shortest path of digraph optimisation technique determines method, can promote during all satellite cable planning and designing Using.
Background technique
Satellite cable net as the indispensable important component of electrical system, for realizing whole star electric room, The electric connection of satellite and ground checkout equipment, satellite and carrier rocket etc., is responsible for power supply and distribution and all kinds of electric signal transmissions are appointed Business, is satellite " nervous centralis and blood circulation system ".Meanwhile cable system development is a particular job again, it is spanned The multiple fields such as information, electronics and machinery will also comprehensively consider many-sided constraint such as production, assembly in the design.
In recent years, with the high speed development of design of satellites and manufacturing technology, on-board equipment increasing number, device layout is increasingly It is compact, cause cable system to move towards narrow space;And power demands and demand signals are increased sharply, and but make cable system complexity continuous It is promoted.This undoubtedly makes the difficulty of cable system development increasing.Satellite is traditional based on two-dimentional layout design cable trace, wood Mould samples the cable system design pattern for determining cable length, deeply hinders the raising of cable system Development Level.
Summary of the invention
Present invention solves the technical problem that are as follows: it has overcome the deficiencies of the prior art and provide a kind of based on digraph optimization skill The satellite cable shortest path planning method of art, this method using satellite layout in each cable tie node spatial position, The connected relation of any two cable tie node forms the initial digraph of cable trace as input, most short using digraph Routing algorithm calculates the shortest path node sequence between cable shortest path distance matrix and any two cable tie node Column.The method completes cable length under the design of satellite cable shortest path and shortest path and calculates, and can satisfy satellite cable Cable louding path planning optimizes demand in design.
A kind of technical solution that the present invention solves are as follows: satellite cable shortest path planning side based on digraph optimisation technique Method, steps are as follows:
(1) the spatial position P of each cable tie node in satellite layout is seti(Xi, Yi, Zi), i indicates node ID, It is satellite and the rocket parting surface center that co-ordinates of satellite system, which is defined as coordinate origin, and X-axis is directed toward satellite flight direction, and Z axis is directed toward the earth's core side To Y-axis meets the right-hand rule, Xi、Yi、ZiRespectively indicate seat of the cable tie node in X, Y, Z axis under co-ordinates of satellite system Mark, unit mm, i=1 ... n, n are positive integer
(2) the connected relation P of any two cable tie node in satellite layout is setij, i, j expression node ID, if Determine PijIt is connected to between=1 No. i-th node of expression and jth node, illustrates that cable louding passes through this path;Set Pij=0 table Show between No. i-th node and jth node it is disconnected, illustrates that cable louding can not be by this path;J=1 ... n, n are positive whole Number
(3) according to the P of step (1)i(Xi, Yi, Zi) and step (2) setting Pij, determine the initial digraph N of cable trace, N is n × n matrix, and n is all number of nodes, i.e. element N in the initial digraph N of cable traceijIs defined as: as i=j, Nij=0, i.e. serial number i are connected to two nodes of j;As i ≠ j, if the P in step (2)ij=0 sets Nij=+∞, That is serial number i is not connected to two nodes of j;If the P in step (2)ij=1 Nij=((Xi-Xj)2+(Yi-Yj)2+(Zi- Zj)2)0.5, (Xj, Yj, Zj) node coordinate of the either element under co-ordinates of satellite system when being i ≠ j in matrix;
(4) according to the initial digraph N of cable trace of step (3)ij, determine cable trace shortest distance matrix S, S be n × N matrix, the matrix element in S are Sij, set matrix S initial value in step (3) the initial digraph N of cable trace it is initial It is worth identical;Matrix element S in SijIs defined as: the arbitrary node of serial number m is taken, until traversing all nodes, works as Sij> Nim+ NmjWhen, Nim+NmjValue assign Sij;Work as Sij≤Nim+NmjWhen, keep SijValue it is constant, m=1 ... n, n are positive integer,
(5) according to step (4) cable trace shortest distance matrix S, any two node i, the shortest path L between j are determinedij's Steps are as follows:
(a) L is setijFor the set of sequence node, LijIt is initially (i, j);
(b) k is setpFor the node ID other than I, j, and p ∈ (1, n);k1∈ (1, n), from k1=1 starts, traversal (1, N), by SijWith Sik1+Sk1jIt compares, works as Sij=Sik1+Sk1jWhen, LijBecome (i, k1, j), it enters step (c);Work as k1Traversal (1, N), Sij≠Sik1+Sk1jWhen, obtain final result LijFor (i, j);
(c)k2∈ (1, n), from k2=1 starts, and traverses (1, n), by Sik1With Sik2+Sk2k1It compares, works as Sik1=Sik2+ Sk2k1When, LijBecome (i, k2,k1, j), it enters step (d);Work as k2It traverses (1, n), Sik1≠Sik2+Sk2k1When, most terminated Fruit LijFor (i, k1,j);
(d) and so on, kp∈ (1, n), from kp=1 starts, and traverses (1, n), works as Sik(p-1)=Sikp+Skpk(p-1)When, it obtains To final result LijFor (i, kp,kp-1...k2,k1,j);Work as kpIt traverses (1, n), Sik(p-1)≠Sikp+Skpk(p-1)When, it obtains final As a result LijFor (i, kp-1...k2,k1,j);Finally obtain any two node i, the shortest path L between jij, k1=1 ... n, n are positive Integer;k2=1 ... n, n are positive integer, kp=1 ... n, n are positive integer.
The advantages of the present invention over the prior art are that:
(1) cable trace planning and designing method of the invention is suitable for all satellite platform cable design processes;
(2) technical solution and existing X-Y scheme of the present invention by the formation initial digraph of cable trace of step (3) Paper engineer's cable trace technical solution is compared, and cable trace design problem is converted to the graph theoretic problem in mathematics, is utilized Mathematical method replaces manual method to solve the problems, such as, improves efficiency.
(3) technical solution and existing satellite 1:1 of the present invention by the cable trace shortest distance matrix of step (4) The artificial cable length sampling of wooden mold is compared, using mathematic calculation instead of manual sampling method, relatively artificial wooden model Sampling design, eliminates Wooden Pattern Making, reduces human cost, ensure that cable development quality.
(4) technical solution and existing artificial X-Y scheme of the present invention by the cable shortest path sequence node of step (5) Paper design is compared, and guarantees that the cable trace obtained is theoretically optimal solution using mathematic calculation, relatively artificial X-Y scheme Paper design, reduces design time, ensure that designing quality;
Detailed description of the invention
Fig. 1 is flow chart of the method for the present invention.
Specific embodiment
Basic ideas of the invention are as follows: a kind of satellite cable shortest path planning side based on digraph optimisation technique is provided Method uses the spatial position of each cable tie node in satellite layout for satellite cable path design problem this method, appoints Anticipate two cable tie nodes connected relation as input, formed the initial digraph of cable trace, utilize digraph shortest path Diameter algorithm calculates the shortest path sequence node between cable shortest path distance matrix and any two cable tie node. The method completes cable length under the design of satellite cable shortest path and shortest path and calculates, and can satisfy satellite cable design Middle cable louding path planning optimizes demand, the solving the shortest path method in the method for the present invention, and the cable trace obtained is from reason By optimal solution is above ensured to be, relatively in the past using 1:1 satellite platform wooden mold, manually according to cable design path two dimension drawing The sampling of actual cable length is carried out, reduces design time, ensure that designing quality.
The invention will be described in further detail in the following with reference to the drawings and specific embodiments, as shown in Figure 1, a kind of be based on having To the satellite cable paths planning method of figure optimisation technique, steps are as follows:
(1) the spatial position P of each cable tie node in satellite layout is seti(Xi, Yi, Zi), i indicates node ID, It is satellite and the rocket parting surface center that co-ordinates of satellite system, which is defined as coordinate origin, and X-axis is directed toward satellite flight direction, and Z axis is directed toward the earth's core side To Y-axis meets the right-hand rule, Xi、Yi、ZiRespectively indicate seat of the cable tie node in X, Y, Z axis under co-ordinates of satellite system Mark, unit mm, i=1 ... n, n are positive integer
(2) the connected relation P of any two cable tie node in satellite layout is setij, i, j expression node ID, if Determine PijIt is connected to between=1 No. i-th node of expression and jth node, illustrates that cable louding passes through this path;Set Pij=0 table Show between No. i-th node and jth node it is disconnected, illustrates that cable louding can not be by this path;J=1 ... n, n are positive whole Number
Step (1), the purpose of (2) are the input conditions for providing cable trace design method, including cable tie node Spatial position and connection relationship.
(3) according to the P of step (1)i(Xi, Yi, Zi) and step (2) setting Pij, determine the initial digraph N of cable trace, N is n × n matrix, and n is all number of nodes, i.e. element N in the initial digraph N of cable traceijIs defined as: as i=j, Nij=0, i.e. serial number i are connected to two nodes of j;As i ≠ j, if the P in step (2)ij=0 sets Nij=+∞, That is serial number i is not connected to two nodes of j;If the P in step (2)ij=1 Nij=((Xi-Xj)2+(Yi-Yj)2+(Zi- Zj)2)0.5, (Xj, Yj, Zj) node coordinate of the either element under co-ordinates of satellite system when being i ≠ j in matrix;
The purpose of step (3) is initial between reflecting any two cable tie node by the initial digraph of cable trace Path distance.
It is manually set by the technical solution and existing two-dimentional drawing of the initial digraph of formation cable trace of step (3) Meter cable trace technical solution is compared, and cable trace design problem is converted to the graph theoretic problem in mathematics, utilizes mathematical method Cable trace design problem is solved instead of manual method.
(4) according to the initial digraph N of cable trace of step (3)ij, determine cable trace shortest distance matrix S, S be n × N matrix, the matrix element in S are Sij, set matrix S initial value in step (3) the initial digraph N of cable trace it is initial It is worth identical;Matrix element S in SijIs defined as: the arbitrary node of serial number m is taken, until traversing all nodes, works as Sij> Nim+ NmjWhen, Nim+NmjValue assign Sij;Work as Sij≤Nim+NmjWhen, keep SijValue it is constant, m=1 ... n, n are positive integer.
The purpose of step (4) is by ergodic algorithm, and calculated cable trace shortest distance matrix reflects any two Shortest path distance between cable tie node.
Technical solution and existing satellite 1:1 wooden mold people by the cable trace shortest distance matrix of step (4) The sampling of work cable length is compared, and using mathematic calculation instead of manual sampling method, relatively artificial wooden model sampling design is taken Disappeared Wooden Pattern Making, reduce human cost, ensure that cable development quality.
(5) according to step (4) cable trace shortest distance matrix S, any two node i, the shortest path L between j are determinedij's Steps are as follows:
(a) L is setijFor the set of sequence node, LijIt is initially (i, j);
(b) k is setpFor the node ID other than I, j, and p ∈ (1, n);
k1∈ (1, n), from k1=1 starts, and traverses (1, n), that is, traverses 1 and arrive n, work as Sij=Sik1+Sk1jWhen, LijBecome (i, k1, j), it enters step (c);Work as k1It traverses (1, n), Sij≠Sik1+Sk1jWhen, obtain final result LijFor (i, j);
(c)k2∈ (1, n), from k2=1 starts, and traverses (1, n), works as Sik1=Sik2+Sk2k1When, LijBecome (i, k2,k1, J), enter step (d);Work as k2It traverses (1, n), Sik1≠Sik2+Sk2k1When, obtain final result LijFor (i, k1,j);
(d) and so on, kp∈ (1, n), from kp=1 starts, and traverses (1, n), works as Sik(p-1)=Sikp+Skpk(p-1)When, it obtains To final result LijFor (i, kp,kp-1...k2,k1,j);Work as kpIt traverses (1, n), Sik(p-1)≠Sikp+Skpk(p-1)When, it obtains final As a result LijFor (i, kp-1...k2,k1,j);Finally obtain any two node i, the shortest path L between jij, k1=1 ... n, n are positive Integer;k2=1 ... n, n are positive integer, kp=1 ... n, n are positive integer;
Since step (4) has obtained the shortest path distance between any two cable tie node, the mesh of step (5) Be that cable shortest path sequence node between any two cable tie node is calculated by ergodic algorithm.
Pass through the technical solution and existing artificial two-dimentional layout design phase of the cable shortest path sequence node of step (5) Than guaranteeing that the cable trace obtained is theoretically optimal solution using mathematic calculation, relatively artificial X-Y scheme paper design subtracts Lack design time, ensure that designing quality;
Below it is specific embodiment:
The spatial position P of all cable junctions in 1 satellite of table layouti(Xi, Yi, Zi) example
The connection relationship P of any two cable tie node in 2 satellite of table layoutijExample
As shown in table 1, table 2, the present invention is based on the satellite cable shortest path planning design method of digraph optimisation technique, The input parameter being related to mainly includes the spatial position P of each cable tie node in satellite layouti(Xi, Yi, Zi), satellite cloth The connection relationship P of any two cable tie node in officeij
The initial digraph N example of 3 cable trace of table
As shown in table 3, according to Pi(Xi, Yi, Zi) and PijObtain the initial digraph N of cable trace.
4 cable trace shortest distance matrix S example of table
As shown in table 4, according to the initial digraph N of cable traceijObtain cable trace shortest distance matrix S.
5 shortest path sequence node L of tableijExample
As shown in table 5, any two node i is obtained according to cable trace shortest distance matrix S, j (for example node 1 is to node 46, node 3 is to node 27, node 4 to node 78) between shortest path sequence node Lij
As shown in table 5, for example ask node 1 to the shortest path sequence L of node 41,4, L1,4Initiation sequence is (Isosorbide-5-Nitrae), by table The shortest path distance of node 1 known to 4 to node 4 is 587;By traversal it is found that node 1 arrives the shortest path distance of node 3 Be 402, node 3 to node 4 shortest path distance be 185, the two and be 587;L1,4Sequence becomes (1,3,4);Equally, by The shortest path distance of node 1 known to table 4 to node 3 is 402;By traversal it is found that node 1 to node 2 shortest path away from From being 143, the shortest path distance of node 2 to node 3 is 259, the two and be 402;L1,4Sequence becomes (1,2,3,4);
Non-elaborated part of the present invention belongs to techniques well known.

Claims (1)

1. a kind of satellite cable shortest path planning method based on digraph optimisation technique, it is characterised in that: the cable trace Planning and designing method is suitable for all satellite platform cable design processes, and steps are as follows:
(1) the spatial position P of each cable tie node in satellite layout is seti(Xi, Yi, Zi), i indicates node ID, satellite It is satellite and the rocket parting surface center that coordinate system, which is defined as coordinate origin, and X-axis is directed toward satellite flight direction, and Z axis is directed toward the earth's core direction, Y Axis meets the right-hand rule, Xi、Yi、ZiCoordinate of the cable tie node in X, Y, Z axis under co-ordinates of satellite system is respectively indicated, it is single Position is mm, and i=1 ... n, n are positive integer;Node location precision set is millimeter;
(2) the connected relation P of any two cable tie node in satellite layout is setij, i, j indicate node ID, set Pij It is connected to between=1 No. i-th node of expression and jth node, illustrates that cable louding passes through this path;Set Pij=0 indicates i-th Number be between node and jth node it is disconnected, illustrate that cable louding can not be by this path;J=1 ... n, n are positive integer;
(3) according to the P of step (1)i(Xi, Yi, Zi) and step (2) setting Pij, determine the initial digraph N of cable trace, N n × n matrix, n are all number of nodes, i.e. element N in the initial digraph N of cable traceijIs defined as: as i=j, Nij= 0, i.e. serial number i are connected to two nodes of j;As i ≠ j, if the P in step (2)ij=0 sets Nij=+∞, i.e. sequence It number is not connected to two nodes of j for i;If the P in step (2)ij=1 Nij=((Xi-Xj)2+(Yi-Yj)2+(Zi-Zj)2)0.5, (Xj, Yj, Zj) node coordinate of the either element under co-ordinates of satellite system when being i ≠ j in matrix;Step (3) is by cable road Initial path distance between the initial digraph reflection any two cable tie node of diameter;Pass through the formation cable road of step (3) The initial digraph of diameter is compared with existing two-dimentional drawing engineer's cable trace technical solution, by cable trace design problem The graph theoretic problem in mathematics is converted to, replaces manual method to solve cable trace design problem using mathematical method;
(4) according to the initial digraph N of cable trace of step (3)ij, determine that cable trace shortest distance matrix S, S are n × n square Gust, the matrix element in S is Sij, set the initial value of the initial digraph N of cable trace in the initial value and step (3) of matrix S It is identical;Matrix element S in SijIs defined as: the arbitrary node of serial number m is taken, until traversing all nodes, works as Sij> Nim+Nmj When, Nim+NmjValue assign Sij;Work as Sij≤Nim+NmjWhen, keep SijValue it is constant, m=1 ... n, n are positive integer ,=step (4) The shortest path distance between any two cable tie node is obtained;Step (4) by ergodic algorithm, it is calculated Cable trace shortest distance matrix reflects the shortest path distance between any two cable tie node;Pass through the electricity of step (4) Cable path shortest distance matrix is compared with the artificial cable length sampling of existing satellite 1:1 wooden mold, utilizes mathematical computations side Method eliminates Wooden Pattern Making, reduces human cost, guarantees instead of manual sampling method, relatively artificial wooden model sampling design Cable development quality;
(5) according to step (4) cable trace shortest distance matrix S, any two node i, the shortest path L between j are determinedij, pass through Traversal, calculates any two cable tie node PiTo node PjDrum length of cable be Lij, step (5) is by traversing calculation Method calculates cable shortest path sequence node between any two cable tie node, passes through the cable shortest path of step (5) The scheme of sequence node show that cable trace is theoretically optimal solution using mathematic calculation;Pass through the electricity of step (5) The technical solution of cable shortest path sequence node is compared with existing artificial two-dimentional layout design, is guaranteed using mathematic calculation The cable trace obtained is theoretically optimal solution, and relatively artificial X-Y scheme paper design reduces design time, ensure that design Quality;
The step (5) determines any two node i, the shortest path between j according to step (4) cable trace shortest distance matrix S LijThe step of it is as follows:
(a) L is setijFor the set of sequence node, LijIt is initially (i, j);
(b) k is setpFor the node ID other than i, j, and p ∈ (1, n);k1∈ (1, n), from k1=1 starts, and traverses (1, n), will SijWith Sik1+Sk1jIt compares, works as Sij=Sik1+Sk1jWhen, LijBecome (i, k1, j), it enters step (c);Work as k1It traverses (1, n), Sij≠Sik1+Sk1jWhen, obtain final result LijFor (i, j);
(c)k2∈ (1, n), from k2=1 starts, and traverses (1, n), by Sik1With Sik2+Sk2k1It compares, works as Sik1=Sik2+Sk2k1When, LijBecome (i, k2,k1, j), it enters step (d);Work as k2It traverses (1, n), Sik1≠Sik2+Sk2k1When, obtain final result LijFor (i,k1,j);
(d) and so on, kp∈ (1, n), from kp=1 starts, and traverses (1, n), works as Sik(p-1)=Sikp+Skpk(p-1)When, it obtains most Terminate fruit LijFor (i, kp,kp-1...k2,k1,j);Work as kpIt traverses (1, n), Sik(p-1)≠Sikp+Skpk(p-1)When, obtain final result LijFor (i, kp-1...k2,k1,j);Finally obtain any two node i, the shortest path L between jij, k1=1 ... n, n are positive integer; k2=1 ... n, n are positive integer, kp=1 ... n, n are positive integer.
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