Results 271 to 280 of about 24,312 (314)
Combined effect of Poynting-Robertson (P-R) drag, oblateness and radiation on the triangular points in the elliptic restricted three-body problem. [PDF]
Sci RepSingh J, Ashagwu BS.
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Conformal Field Theory, Solitons, and Elliptic Calogero-Sutherland Models. [PDF]
Commun Math PhysBerntson BK, Langmann E, Lenells J.
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Charge Transport Systems with Fermi-Dirac Statistics for Memristors. [PDF]
J Nonlinear SciHerda M, Jüngel A, Portisch S.
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Dynamics and stability of soliton solutions for the seventh-order Sawada-Kotera-Ito equation with applications. [PDF]
Sci RepNimra N +8 more
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Companion-based multi-level finite element method for computing multiple solutions of nonlinear differential equations. [PDF]
Comput Math ApplHao W, Lee S, Lee YJ.
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An efficient image encryption algorithm using 3D-cyclic chebyshev map and elliptic curve. [PDF]
Sci RepKanwal S +5 more
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Spectrum of an elliptic equation [PDF]
Mathematical Notes of the Academy of Sciences of the USSR, 1970 It is shown that the spectrum for the first boundary-value problem for a second-order elliptic equation always lies in the half-plane λ0 ≤Re z, where is the leading eigenvalue to which there corresponds a nonnegative eigenfunction. Apart from λ0, there are no other points of the spectrum on the straight line Re z=λ0.
V. B. Lidskii, A. G. Aslanyan
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Russian Mathematical Surveys, 1960
This paper, like the note on integral geometry in the last number of the "Uspekhi" , is an addendum to my paper [1]. The main idea of the paper is contained in § 2, where we pose the problem of describing linear elliptic equations and their boundary problems in topological terms.
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This paper, like the note on integral geometry in the last number of the "Uspekhi" , is an addendum to my paper [1]. The main idea of the paper is contained in § 2, where we pose the problem of describing linear elliptic equations and their boundary problems in topological terms.
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Elliptic equations and Steiner symmetrization
Communications on Pure and Applied Mathematics, 1996Let \(G\) be an open bounded subset of \(\mathbb{R}^N\) and \(u\) a function defined on \(\overline G\). Then the function \(u^*(s)= \sup\{t\geq 0: \mu(t)> s\}\), where \(\mu\) is the distribution function of \(u\), is known as the decreasing rearrangement of \(u\).
ALVINO, ANGELO +3 more
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IBM Journal of Research and Development, 1967
A brief review is given of the literature on numerical methods for elliptic problems as reltaote tdh e ideas introduced by Courant, Friedrichs and Lewy in the fundamental paper published in Math. Ann. 100, 32 (1928). The discussion shows how the finitedifference methods have subsequently been extended and applied to higher order elliptic problems and ...
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A brief review is given of the literature on numerical methods for elliptic problems as reltaote tdh e ideas introduced by Courant, Friedrichs and Lewy in the fundamental paper published in Math. Ann. 100, 32 (1928). The discussion shows how the finitedifference methods have subsequently been extended and applied to higher order elliptic problems and ...
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