Results 201 to 210 of about 68,721,496 (226)
Ordered vector sequence spaces and related classes of linear operators
Mathematische Annalen, 1973 Bertram Walsh
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Spaces of Linear Operators between Partially Ordered Banach Spaces
Proceedings of the London Mathematical Society, 1974exaly +2 more sources
Boundary value problems for linear operators in ordered Banach spaces [PDF]
Studia Mathematica, 2010 We study boundary value problems of the type Ax = r, φ(x) = φ(b) (φ ∈ M ⊆ E∗) in ordered Banach spaces.
Gerd Herzog
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Linear Operators in Partially Ordered Normed Vector Spaces
Journal of the London Mathematical Society, 1966exaly +2 more sources
A note on irreducibility for linear operators on partially ordered finite dimensional vector spaces
Linear Algebra and Its Applications, 1976 AbstractMany of the important applications of the Perron-Frobenius theory of nonnegative matrices assume that certain matrices are irreducible. The purpose of this note is to introduce a weaker condition which can be used in place of irreducibility, even in the more general setting of linear operators on a partially ordered finite dimensional vector ...
James S Vandergraft
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Semi-Ordered Linear Spaces and Their Application to the Theory of Linear Operators*
exaly +2 more sourcesSecond-order linear differential equations in a Banach space and splitting operators
Russian Mathematics, 2017Let \({\mathcal X}\) be a Banach space, let \({\mathcal X}^2={\mathcal X}\times{\mathcal X}\). In the space \(C_b(\mathbb{R},{\mathcal X})\) consider the second-order linear differential operator \[ Lx=\ddot x+ B_1\dot x+ B_2x \] with the domain \(D(L)= C^{(2)}_b(\mathbb{R},{\mathcal X})\). Here, \(B_1\), \(B_2\) are bounded operators in \({\mathcal X}\
Baskakov, A. G. +2 more
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Differential Equations, 2005
Let \(E\) be a Banach space. The author considers the equation \[ u^{(n)}+A_1u^{(n-1)} + \ldots + A_{n-1}u^\prime +A_nu = f(t), \quad 0 \leq t < \infty,\eqno(1) \] where \(A_i \in L(E), 1 \leq i \leq n\) and \(f(t) \in C([0, \infty); E)\) and associates the operator characteristic equation \[ \Lambda^n +A_1 \Lambda^{n-1} + \ldots + A_{n-1}\Lambda + A_n
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Let \(E\) be a Banach space. The author considers the equation \[ u^{(n)}+A_1u^{(n-1)} + \ldots + A_{n-1}u^\prime +A_nu = f(t), \quad 0 \leq t < \infty,\eqno(1) \] where \(A_i \in L(E), 1 \leq i \leq n\) and \(f(t) \in C([0, \infty); E)\) and associates the operator characteristic equation \[ \Lambda^n +A_1 \Lambda^{n-1} + \ldots + A_{n-1}\Lambda + A_n
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Theoretical and Mathematical Physics, 1995
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