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rewi's profile - overview
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Registered User
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rewi das
member since
2017-08-08 14:02:29 +0100
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2024-12-18 17:07:10 +0100
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India
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10
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2022-02-06 20:10:05 +0100
rewi
How to find the spanning elementary subgraphs of a given graph
MILP_example
704
views
1
answer
1
vote
2017-10-01 19:12:43 +0100
tmonteil
constructing random connected graph
706
views
1
answer
1
vote
2018-11-07 01:49:56 +0100
slelievre
finding general term of a sequence
592
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2
answers
1
vote
2022-02-10 23:56:03 +0100
Max Alekseyev
Spanning elementary subgraphs on a given number of vertices
graph-theory
483
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1
answer
1
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2020-06-24 22:43:15 +0100
rburing
How to obtain the graph having highest algebraic connectivity?
graph
graph-theory
no
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no
answers
no
votes
2019-02-12 08:55:59 +0100
rewi
How to find the connected graphs [deleted]
207
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2
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no
votes
2024-05-15 21:02:34 +0100
Max Alekseyev
From this collection, I want to find (if there is any) three matrices A,B,C satisfying A+B=C
1k
views
2
answers
no
votes
2017-08-18 19:51:49 +0100
kcrisman
how one can obtain eigenvalue and eigenvectors from a list of matrices at a single step
493
views
1
answer
no
votes
2024-05-23 21:38:58 +0100
Max Alekseyev
Connected non-bipartite graphs with a unique perfect matching having highest value of determinant
319
views
1
answer
-1
votes
2017-08-28 11:31:32 +0100
rewi
Write a code for a tree on 9 vertices given in the set {0,1,2,3,4,5,6,7,8} and the edge set of that tree is {(6,1),(1,5),(5,0),(5,3),(3,2),(3,8),(8,4),(8,7)}.
2
Answers
0
From this collection, I want to find (if there is any) three matrices A,B,C satisfying A+B=C
0
Write a code for a tree on 9 vertices given in the set {0,1,2,3,4,5,6,7,8} and the edge set of that tree is {(6,1),(1,5),(5,0),(5,3),(3,2),(3,8),(8,4),(8,7)}.
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inverse
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MILP_example
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How to find the laplacian matrix of a weighted directed graph
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how to find the number of trees on 18 vertices that have diameter=5 and product of 2nd smallest laplacian eigenvalue(algebraic connectivity)and largest laplacian eigenvalue is equal to 1. If we increase the number of vertices say above 18 why it gives no result?
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Graphs having highest second smallest laplacian eigen value from a collection
how to find the tree having largest algebraic connectivity among a given class of trees
Maximum algebraic connectivity from a given collection of graphs
Graph having largest algebraic connectivity among some given blocks
finding general term of a sequence
Spanning elementary subgraphs on a given number of vertices
How to find the graphs having exactly one perfect matching from the following collection and whose determinant is maximum?
Weighted adjacency matrix of a graph.
How to construct the class of all connected weighted unicyclic graphs on $n$ vertices, where exactly one edge of the cycle in the unicyclic graphs
Bicyclic Graphs with fixed girth having highest second smallest laplacian eigen value from a collection
extraction of principal submatrices
how one can obtain eigenvalue and eigenvectors from a list of matrices at a single step
How to find the laplacian matrix of a weighted directed graph
How to find the spanning elementary subgraphs of a given graph
How to find the similarity matrix between two similar matrices
How to find the permutation matrix associated with the similarity transformation in the following code
Graphs on 6 vertices with eigenvalue condition
How to get a graph from a given symmetric matrix
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Notable Question
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28
Consider the class of simple, connected unicyclic graphs on $n$ vertices (a graph on $n$ vertices is unicyclic, if it has $n$ edges).
how to find the tree having largest algebraic connectivity among a given class of trees
Consider the class of all possible connected simple graphs on $n$ vertices
Connected non-bipartite graphs with a unique perfect matching having highest value of determinant
How to find the graphs having exactly one perfect matching from the following collection?
Matrices with special spectral property
How to find the graphs having exactly one perfect matching from the following collection and whose determinant is maximum?
How to obtain the graph having highest algebraic connectivity?
Graph having largest algebraic connectivity among some given blocks
How to construct a class of matrices satisfying a given matrix equation.
How to construct the class of all connected weighted unicyclic graphs on $n$ vertices, where exactly one edge of the cycle in the unicyclic graphs
Bicyclic Graphs with fixed girth having highest second smallest laplacian eigen value from a collection
Line graph of a given graph
Spanning elementary subgraphs on a given number of vertices
Maximum algebraic connectivity from a given collection of graphs
Weighted adjacency matrix of a graph.
how to get a specific eigenvector only for a given eigenvalue of a matrix say of order 2 by 2 or 3 by 3?
Graphs having highest second smallest laplacian eigen value from a collection
finding general term of a sequence
factorise a polynomial
How to find the similarity matrix between two similar matrices
How to find the spanning elementary subgraphs of a given graph
How to find the laplacian matrix of a weighted directed graph
how one can obtain eigenvalue and eigenvectors from a list of matrices at a single step
How to get a graph from a given symmetric matrix
How to find the permutation matrix associated with the similarity transformation in the following code
extraction of principal submatrices
Graphs on 6 vertices with eigenvalue condition
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Popular Question
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33
how to find the tree having largest algebraic connectivity among a given class of trees
Does there exists any simple connected graph $G$ of order $n$, such that whenever $\dfrac{\lambda}{k}$ is an eigenvalue of the adjacency matrix of $G$
Consider the class of simple, connected unicyclic graphs on $n$ vertices (a graph on $n$ vertices is unicyclic, if it has $n$ edges).
From the following collection how to find only those graphs having only integer eigenvalue
Connected non-bipartite graphs with a unique perfect matching having highest value of determinant
Integer valued eigenvalues
How to find the graphs having exactly one perfect matching from the following collection?
Graph having largest algebraic connectivity among some given blocks
How to find the graphs having exactly one perfect matching from the following collection and whose determinant is maximum?
Consider the class of all possible connected simple graphs on $n$ vertices
Matrices with special spectral property
How to construct a class of matrices satisfying a given matrix equation.
How to construct the class of all connected weighted unicyclic graphs on $n$ vertices, where exactly one edge of the cycle in the unicyclic graphs
Bicyclic Graphs with fixed girth having highest second smallest laplacian eigen value from a collection
How to obtain (or generate ) positive semidefinite matrices $A,B,C$ that satisfy the matrix equation $A^3+B^3=2C^3$ using a sage code?
Bicyclic Graphs having highest second smallest laplacian eigen value from a collection
How to obtain the graph having highest algebraic connectivity?
Line graph of a given graph
Spanning elementary subgraphs on a given number of vertices
how to get a specific eigenvector only for a given eigenvalue of a matrix say of order 2 by 2 or 3 by 3?
Weighted adjacency matrix of a graph.
How to find the similarity matrix between two similar matrices
how one can obtain eigenvalue and eigenvectors from a list of matrices at a single step
How to find the spanning elementary subgraphs of a given graph
extraction of principal submatrices
factorise a polynomial
How to find the laplacian matrix of a weighted directed graph
How to find the permutation matrix associated with the similarity transformation in the following code
finding general term of a sequence
How to get a graph from a given symmetric matrix
Maximum algebraic connectivity from a given collection of graphs
Graphs having highest second smallest laplacian eigen value from a collection
Graphs on 6 vertices with eigenvalue condition
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Student
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how to get a specific eigenvector only for a given eigenvalue of a matrix say of order 2 by 2 or 3 by 3?
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Graphs having highest second smallest laplacian eigen value from a collection
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Graphs having highest second smallest laplacian eigen value from a collection
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How to find the spanning elementary subgraphs of a given graph
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How to find an example of a 6 by 6 symmetric matrix (which is not identity matrix and does not satisfy $A^2=\text{ Identity matrix}$) which is similar to its inverse?
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How to find the spanning elementary subgraphs of a given graph
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