Results 11 to 20 of about 26,579 (305)
A Generalized $$\Gamma $$-Convergence Concept for a Class of Equilibrium Problems
AbstractA novel generalization of $$\Gamma $$ Γ -convergence applicable to a class of equilibrium problems is studied. After the introduction of the latter, a variety of its applications is discussed. The existence of equilibria with emphasis on Nash equilibrium problems is investigated. Subsequently, our $$\Gamma $$
Hintermüller, Michael +1 more
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Integrability and L1-convergence of Rees-Stanojević sums with generalized semiconvex coefficients
Integrability and L1-convergence of modified cosine sums introduced by Rees and Stanojević (1973) under a class of generalized semiconvex null coefficients are studied, using Cesaro means of integral order.
Kulwinder Kaur, S. S. Bhatia
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Indefinite Hamiltonian systems whose Titchmarsh–Weyl coefficients have no finite generalized poles of non-positive type [PDF]
The two-dimensional Hamiltonian system (*) y'(x)=zJH(x)y(x), x∈(a,b), where the Hamiltonian H takes non-negative 2x2-matrices as values, and $J:= \begin{pmatrix} 0 & -1 \\ 1 & 0 \end{pmatrix}$, has attracted a lot of interest over the past decades ...
Harald Woracek +3 more
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Hybrid Newton-type method for a class of semismooth equations [PDF]
In this paper, we present a hybrid method for the solution of a class of composite semismooth equations encountered frequently in applications. The method is obtained by combining a generalized finite-difference Newton method to an inexpensive direct ...
Pieraccini, Sandra
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On rates of convergence for posterior distributions in infinite-dimensional models [PDF]
This paper introduces a new approach to the study of rates of convergence for posterior distributions. It is a natural extension of a recent approach to the study of Bayesian consistency.
WALKER S. G +5 more
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The generalized Schwarz algorithm for a class of elliptic quasi-variational inequalities related to impulse control problems is studied in this paper.
Ikram Bouzoualegh, Samira Saadi
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Spectral convergence for a general class of random matrices [PDF]
Let X be an M N complex random matrix with i.i.d. entries having mean zero and variance 1=N and consider the class of matrices of the type B = A + R1=2XTXHR1=2 , where A, R and T are Hermitian nonnegative deÖnite matrices, such that R and T have bounded spectral norm with T being diagonal, and R1=2 is the nonnegative deÖnite ...
Rodríguez Rubio, Francisco +1 more
openaire +6 more sources
Analysis of Generalized Multistep Collocation Solutions for Oscillatory Volterra Integral Equations
In this work, we introduce a class of generalized multistep collocation methods for solving oscillatory Volterra integral equations, and study two kinds of convergence analysis.
Hao Chen, Ling Liu, Junjie Ma
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ON \(\Lambda\)-CONVERGENCE ALMOST EVERYWHERE OF MULTIPLE TRIGONOMETRIC FOURIER SERIES
We consider one type of convergence of multiple trigonometric Fourier series intermediate between the convergence over cubes and the \(\lambda \)-convergence for \(\lambda >1\).
Nikolai Yu. Antonov
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In this paper, we introduce the definition of a new class of generalized nonexpansivemappings in hyperbolic space. Additionally, we construct the rewritten version ofthe Mann iteration process in hyperbolic space.
Nazlı Kadıoğlu Karaca
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