AbstractTwo results about the matrix exponential are given. One characterizes the matricesA which satisfyeAeAH = eAHeA; another gives upper bounds on traceeAeAH. WhenA is stable, the bounds preserve the asymptotic stability
AbstractA new bound for the condition number of the matrix exponential is presented. Using the bound...
AbstractA conjectured exponential formula is proved using a recent result of Klyachko [Linear Algebr...
A matrix is called a P-matrix if all its principal minors are positive. P-matrices have found import...
AbstractSome low dimension or low rank cases of a formula for a product of exponentials of matrices ...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/57825/1/BernsteinTraceInequalitySIMAX19...
AbstractWe obtain some new spectral norm and trace norm estimates for the decay of the operator expo...
AbstractIt is shown that for two square matrices A and B with algebraic elements, eAeB=eBeA if and o...
AbstractThe matrix exponential plays an important role in the study of dynamical systems and linear ...
summary:The paper gives a new characterization of eigenprojections, which is then used to obtain a s...
The matrix exponential is a very important subclass of functions of matrices that has been studied e...
AbstractMotivated by models from stochastic population biology and statistical mechanics, we proved ...
For two matrices $A$ and $B$, and large $n$, we show that most products of $n$ factors of $e^{A/n}$ ...
AbstractWe give bounds for the decay as well as perturbation bounds for an exponentially stable semi...
summary:We are concerned with bounds of the matrix eigenvalues and its exponential. Combining the Ly...
It is shown that for two square matrices A and B with algebraic elements, eAeB=eBeA if and only if A...
AbstractA new bound for the condition number of the matrix exponential is presented. Using the bound...
AbstractA conjectured exponential formula is proved using a recent result of Klyachko [Linear Algebr...
A matrix is called a P-matrix if all its principal minors are positive. P-matrices have found import...
AbstractSome low dimension or low rank cases of a formula for a product of exponentials of matrices ...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/57825/1/BernsteinTraceInequalitySIMAX19...
AbstractWe obtain some new spectral norm and trace norm estimates for the decay of the operator expo...
AbstractIt is shown that for two square matrices A and B with algebraic elements, eAeB=eBeA if and o...
AbstractThe matrix exponential plays an important role in the study of dynamical systems and linear ...
summary:The paper gives a new characterization of eigenprojections, which is then used to obtain a s...
The matrix exponential is a very important subclass of functions of matrices that has been studied e...
AbstractMotivated by models from stochastic population biology and statistical mechanics, we proved ...
For two matrices $A$ and $B$, and large $n$, we show that most products of $n$ factors of $e^{A/n}$ ...
AbstractWe give bounds for the decay as well as perturbation bounds for an exponentially stable semi...
summary:We are concerned with bounds of the matrix eigenvalues and its exponential. Combining the Ly...
It is shown that for two square matrices A and B with algebraic elements, eAeB=eBeA if and only if A...
AbstractA new bound for the condition number of the matrix exponential is presented. Using the bound...
AbstractA conjectured exponential formula is proved using a recent result of Klyachko [Linear Algebr...
A matrix is called a P-matrix if all its principal minors are positive. P-matrices have found import...
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