Results 301 to 310 of about 3,531,269 (377)
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Qualitative Estimates for Partial Differential Equations, 2020
James N. Flavin, Salvatore Rionero
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James N. Flavin, Salvatore Rionero
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Integro-Differential Elliptic Equations
PROGRESS IN MATHEMATICSThis book aims to provide a self-contained introduction to the regularity theory for integro-differential elliptic equations, mostly developed in the 21st century.
Xavier Fernández-Real, Xavier Ros-Oton
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2009
We give an introduction to elliptic curves over the rationals and present classical and modern methods for finding integer points on elliptic curves.
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We give an introduction to elliptic curves over the rationals and present classical and modern methods for finding integer points on elliptic curves.
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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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2008
Abstract This chapter is an introduction to elliptic equations. These often provide models for equilibrium situations in physics or other sciences. In general relativity they are also important as a tool for studying the set of solutions of the constraints.
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Abstract This chapter is an introduction to elliptic equations. These often provide models for equilibrium situations in physics or other sciences. In general relativity they are also important as a tool for studying the set of solutions of the constraints.
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2003
Abstract In this chapter we will, as usual, begin by discussing some physical situations that are modelled by elliptic equations, as defined in a rather unfocused way in Chapter 3. Most of the examples involve scalar second-order equations, several of which are special cases, such as steady states, of evolution models discussed in ...
John Ockendon +3 more
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Abstract In this chapter we will, as usual, begin by discussing some physical situations that are modelled by elliptic equations, as defined in a rather unfocused way in Chapter 3. Most of the examples involve scalar second-order equations, several of which are special cases, such as steady states, of evolution models discussed in ...
John Ockendon +3 more
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Elliptic discrete Painlev equations
Journal of Physics A: Mathematical and General, 2002The geometrical description of discrete Painlevé equations in terms of affine Weyl groups reveals, in the case of those described by \(E_{8}^{(1)}\), along with difference equations and \(q\)-difference equations, the existence of so-called ``elliptic'' discrete Painlevé equations.
Ohta, Y., Ramani, A., Grammaticos, B.
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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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