Results 181 to 190 of about 860,501 (206)
Continuity up to the boundary for minimizers of the one-phase Bernoulli problem. [PDF]
Calc Var Partial Differ EquFernández-Real X, Gruen F.
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Coarse extrinsic curvature of Riemannian submanifolds. [PDF]
Eur J MathArnaudon M, Li XM, Petko B.
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Isotropic Q-fractional Brownian motion on the sphere: regularity and fast simulation. [PDF]
Philos Trans A Math Phys Eng SciLang A, Müller B.
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Stabilization of T-S fuzzy asynchronous Boolean control networks with time delay under noise. [PDF]
Sci RepYang F, Sun Y, Zhang C, Su X, Zhang H.
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Archiv der Mathematik, 1997
We establish a fixed point theorem for a Lie group of isometries acting on a Riemannian manifold with nonnegative curvature.
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We establish a fixed point theorem for a Lie group of isometries acting on a Riemannian manifold with nonnegative curvature.
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2008
This article gives statements of the Tarski fixed point theorem and the main versions of the topological fixed point principle that have been ...
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This article gives statements of the Tarski fixed point theorem and the main versions of the topological fixed point principle that have been ...
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1998
We begin by the well-known Banach contraction principle. A mapping f: X → Y from a metric space (X, ρ ) into a metric space (Y, d) is said to be a contraction if there is a number 0 ≤ γ < 1 such that inequality \( d\left( {f\left( x \right),f\left( {x'} \right)} \right) \leqslant \gamma \cdot \rho \left( {x,x'} \right) \) holds, for every pair of ...
Dušan Repovš, Pavel V. Semenov
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We begin by the well-known Banach contraction principle. A mapping f: X → Y from a metric space (X, ρ ) into a metric space (Y, d) is said to be a contraction if there is a number 0 ≤ γ < 1 such that inequality \( d\left( {f\left( x \right),f\left( {x'} \right)} \right) \leqslant \gamma \cdot \rho \left( {x,x'} \right) \) holds, for every pair of ...
Dušan Repovš, Pavel V. Semenov
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1987
An economic system, which consists of a number of relationships among the relevant factors, is modelled as a system of equations or inequalities of certain unknowns, whose solution represents a specific state in which the system settles. This is typically exemplified by the Walrasian competitive economy (Walras, 1874), consisting of the interaction of ...
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An economic system, which consists of a number of relationships among the relevant factors, is modelled as a system of equations or inequalities of certain unknowns, whose solution represents a specific state in which the system settles. This is typically exemplified by the Walrasian competitive economy (Walras, 1874), consisting of the interaction of ...
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