AbstractIn this note the weighted logarithmic matrix norm is defined. The weighted logarithmic matrix norm is less than or equal to 2-logarithmic matrix norm. The bounds of the matrix exponential are obtained using the weighted logarithmic norm, which are sharper than those based on the 2-logarithmic matrix norm. Numerical examples are given to illustrate the results of the note
AbstractThe norm of a matrix B as a Hadamard multiplier is the norm of the map X → X • B where • is ...
In this paper, three algorithms for weighted median, simple linear, and multiple m parameters L1 nor...
summary:In this paper we consider the problem of finding upper bounds of certain matrix operators su...
AbstractIn this note the weighted logarithmic matrix norm is defined. The weighted logarithmic matri...
summary:We are concerned with bounds of the matrix eigenvalues and its exponential. Combining the Ly...
AbstractIf θ is a norm on Cn, then the mapping A→limh↓0‖I+hA‖θ−1/h from Mn(C) (=Cn × n) into R is ca...
We give a condition on weighted mean matrices so that their lp norms are determined on decreasing s...
We present some results concerning the lp norms of weighted mean matrices. These results can be rega...
We give a proof of Cartlidge’s result on the lp operator norms of weighted mean\ud matrices for p = ...
AbstractFor any vector norm, the function that assigns to a matrix A the “average” norm of Ax is a g...
AbstractFor the fundamental matrix Φ(t)=eAt of a complex n×n matrix A, the differential properties o...
AbstractWe investigate the equivalence constants for the lp-coefficient norms and lq-operator norms ...
AbstractIt is well-known that the value of the logarithmic derivative μ[A] of an n × n square matrix...
AbstractIn this paper, we introduce an improved bound on the 2-norm of Hermite matrix polynomials. A...
AbstractNumerical experiments show that it is possible to derive simple estimates for the expected 2...
AbstractThe norm of a matrix B as a Hadamard multiplier is the norm of the map X → X • B where • is ...
In this paper, three algorithms for weighted median, simple linear, and multiple m parameters L1 nor...
summary:In this paper we consider the problem of finding upper bounds of certain matrix operators su...
AbstractIn this note the weighted logarithmic matrix norm is defined. The weighted logarithmic matri...
summary:We are concerned with bounds of the matrix eigenvalues and its exponential. Combining the Ly...
AbstractIf θ is a norm on Cn, then the mapping A→limh↓0‖I+hA‖θ−1/h from Mn(C) (=Cn × n) into R is ca...
We give a condition on weighted mean matrices so that their lp norms are determined on decreasing s...
We present some results concerning the lp norms of weighted mean matrices. These results can be rega...
We give a proof of Cartlidge’s result on the lp operator norms of weighted mean\ud matrices for p = ...
AbstractFor any vector norm, the function that assigns to a matrix A the “average” norm of Ax is a g...
AbstractFor the fundamental matrix Φ(t)=eAt of a complex n×n matrix A, the differential properties o...
AbstractWe investigate the equivalence constants for the lp-coefficient norms and lq-operator norms ...
AbstractIt is well-known that the value of the logarithmic derivative μ[A] of an n × n square matrix...
AbstractIn this paper, we introduce an improved bound on the 2-norm of Hermite matrix polynomials. A...
AbstractNumerical experiments show that it is possible to derive simple estimates for the expected 2...
AbstractThe norm of a matrix B as a Hadamard multiplier is the norm of the map X → X • B where • is ...
In this paper, three algorithms for weighted median, simple linear, and multiple m parameters L1 nor...
summary:In this paper we consider the problem of finding upper bounds of certain matrix operators su...