Representation and approximation for generalized inverseA T,S (2) : Revisited

Zheng, Bing; Wang, Guorongg

doi:10.1007/bf02832049

J. Appl. Math. Comput.

2006

DOI: 10.1007/bf02832049

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Representation and approximation for generalized inverseA T,S (2) : Revisited

Bing Zheng

Guorongg Wang

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Cited by 14 publications

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“…Generalizations of these two results appear in [1,[3][4][5]. For the related research see [6] and [7]. We now investigate further generalizations by determining RM(T n , 4K 2 ), RM(T n , K 1,4 ) and RM(T n (4), K 3 ).…”

mentioning

confidence: 93%

More on monochromatic-rainbow Ramsey type theorems

Wei

Ding

2008

J. Appl. Math. Comput.

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An edge colored graph is called a rainbow if no two of its edges have the same color. Let H and G be two families of graphs. Denote by RM(H, G) the smallest integer R, if it exists, having the property that every coloring of the edges of K R by an arbitrary number of colors implies that either there is a monochromatic subgraph of K R that is isomorphic to a graph in H or there is a rainbow subgraph of K R that is isomorphic to a graph in G. T n is the set of all trees on n vertices. T n (k) denotes all trees on n vertices with diam(T n (k)) ≤ k. In this paper, we investigate RM(T n , 4K 2 ), RM(T n , K 1,4 ) and RM(T n (4), K 3 ).

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confidence: 93%

More on monochromatic-rainbow Ramsey type theorems

Wei

Ding

2008

J. Appl. Math. Comput.

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A higher order iterative method for $A^{(2)}_{T,S}$

Srivastava

Gupta

2013

J. Appl. Math. Comput.

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The iterative methods for $$A^{(2)}_{T,S}$$ A T , S ( 2 ) of the bounded linear operator between Banach spaces

Srivastava

Gupta

2014

J. Appl. Math. Comput.

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Representation and approximation for generalized inverseA T,S (2) : Revisited

Cited by 14 publications

References 10 publications

More on monochromatic-rainbow Ramsey type theorems

More on monochromatic-rainbow Ramsey type theorems

A higher order iterative method for $A^{(2)}_{T,S}$

The iterative methods for $$A^{(2)}_{T,S}$$ A T , S ( 2 ) of the bounded linear operator between Banach spaces

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