DOIAbstract
Easily verifiable sufficient conditions are obtained for the existence of a positive solution (componentwise) of a linear nonhomogeneous system of equations with positive coefficients. 1
Easily verifiable sufficient conditions are obtained for the existence of a positive solution (componentwise) of a linear nonhomogeneous system of equations with positive coefficients. 1
Positive linear systems are frequently used as mathematical models in research areas like biology an...
The matrix equation X + A*X-2A = I is studied. Some necessary and sufficient conditions for the exis...
This paper studies semi-positone systems of equations by using phase plane analysis and fixed point...
A set of easily verifiable sufficient conditions are derived for the existence of a positive (compon...
AbstractA set of easily verifiable sufficient conditions are derived for the existence of a positive...
AbstractEasily verifiable sufficient conditions are obtained for the existence of a positive solutio...
AbstractA sufficient condition for a doubly nonnegative matrix to be completely positive is given, i...
Abstract. Sufficient conditions for the existence of positive solutions for a coupled system of nonl...
AbstractWe characterize the existence of a positive definite l×l matrix X the entries of which satis...
Positive solutions (u(t), v(t)) are sought for the nonlocal (m‐point) nonlinear system of bound...
We study mathematical conditions to guarantee the existence of positive solutions to a general non-l...
This paper deals with the positive realization problem. The problem is to find, from a given transfe...
Necessary and sufficient conditions for the existence of a positive definite solution of the matrix ...
We study the existence of positive eigenvalues yielding nonnegative solutions to an integral equati...
AbstractPositive linear systems are frequently used as mathematical models in research areas like bi...
Positive linear systems are frequently used as mathematical models in research areas like biology an...
The matrix equation X + A*X-2A = I is studied. Some necessary and sufficient conditions for the exis...
This paper studies semi-positone systems of equations by using phase plane analysis and fixed point...
A set of easily verifiable sufficient conditions are derived for the existence of a positive (compon...
AbstractA set of easily verifiable sufficient conditions are derived for the existence of a positive...
AbstractEasily verifiable sufficient conditions are obtained for the existence of a positive solutio...
AbstractA sufficient condition for a doubly nonnegative matrix to be completely positive is given, i...
Abstract. Sufficient conditions for the existence of positive solutions for a coupled system of nonl...
AbstractWe characterize the existence of a positive definite l×l matrix X the entries of which satis...
Positive solutions (u(t), v(t)) are sought for the nonlocal (m‐point) nonlinear system of bound...
We study mathematical conditions to guarantee the existence of positive solutions to a general non-l...
This paper deals with the positive realization problem. The problem is to find, from a given transfe...
Necessary and sufficient conditions for the existence of a positive definite solution of the matrix ...
We study the existence of positive eigenvalues yielding nonnegative solutions to an integral equati...
AbstractPositive linear systems are frequently used as mathematical models in research areas like bi...
Positive linear systems are frequently used as mathematical models in research areas like biology an...
The matrix equation X + A*X-2A = I is studied. Some necessary and sufficient conditions for the exis...
This paper studies semi-positone systems of equations by using phase plane analysis and fixed point...
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