Properties of the solution map for a first order linear problem.

Moseley, James L.

Displaying similar documents to “Properties of the solution map for a first order linear problem.”

Uniqueness of positive solutions for a class of ODE's with Dirichlet boundary conditions.

An, Yulian, Ma, Ruyun (2004)

Electronic Journal of Differential Equations (EJDE) [electronic only]

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On conditions for engineering stability of dynamical systems with variable structure.

Matvijchuk, K.S. (2000)

Siberian Mathematical Journal

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Conical Fourier-Borel transformations for harmonic functionals on the Lie ball

Mitsuo Morimoto, Keiko Fujita (1996)

Banach Center Publications

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Let L(z) be the Lie norm on $\tilde{} = ℂ^{n + 1}$ and L*(z) the dual Lie norm. We denote by $_{Δ} (\tilde{B} (R))$ the space of complex harmonic functions on the open Lie ball $\tilde{B} (R)$ and by $E x p_{Δ} (\tilde{}; (A, L *))$ the space of entire harmonic functions of exponential type (A,L*). A continuous linear functional on these spaces will be called a harmonic functional or an entire harmonic functional. We shall study the conical Fourier-Borel transformations on the spaces of harmonic functionals or entire harmonic functionals.

Asymptotic behavior of solutions of a second-order nonlinear differential equation.

Evtukhov, V.M., Drik, N.G. (1996)

Georgian Mathematical Journal

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Finite order solutions of complex linear differential equations.

Laine, Ilpo, Yang, Ronghua (2004)

Electronic Journal of Differential Equations (EJDE) [electronic only]

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Fourier transform of characteristic functions and Lebesgue constants for multiple Fourier series

Luca Brandolini (1993)

Colloquium Mathematicae

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A class of nonlocal parabolic problems occurring in statistical mechanics

Piotr Biler, Tadeusz Nadzieja (1993)

Colloquium Mathematicae

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We consider parabolic equations with nonlocal coefficients obtained from the Vlasov-Fokker-Planck equations with potentials. This class of equations includes the classical Debye system from electrochemistry as well as an evolution model of self-attracting clusters under friction and fluctuations. The local in time existence of solutions to these equations (with no-flux boundary conditions) and properties of stationary solutions are studied.