Results 51 to 60 of about 22,884,854 (275)
The methods of complex analysis constitute the classical direction in the study of elliptic equations and mixed-type equations on the plane and fundamental results have now been obtained. In the early 60s of the last century, a new theoretical-functional
B. D. Koshanov, A. D. Kuntuarova
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Gradient estimates and the fundamental solution for higher-order elliptic systems with rough coefficients [PDF]
This paper considers the theory of higher-order divergence-form elliptic differential equations. In particular, we provide new generalizations of several well-known tools from the theory of second-order equations.
Ariel Barton
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Elliptic Flow from a Transversally Thermalized Fireball
The agreement of elliptic flow data at RHIC at central rapidity with the hydrodynamic model has led to the conclusion of very rapid thermalization. This conclusion is based on the intuitive argument that hydrodynamics, which assumes instantaneous local ...
C. Adler +28 more
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An Elliptic System with Degenerate Coercivity
Rendiconti di Matematica, 2015 ...
BOCCARDO, Lucio +2 more
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In this paper, we present the abstract results for the existence and uniqueness of the solution of nonlinear elliptic systems, parabolic systems and integro-differential systems involving the generalized (p,q)$(p,q)$-Laplacian operator.
Li Wei, R. Agarwal, P. J. Wong
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Multidimensional analogues of the Riemann–Hilbert boundary value problem
Multidimensional generalizations of the Cauchy‐Riemann systems and two different types of analogues of the Riemann–Hilbert boundary value problems for these systems are considered.
Eugenijus Paliokas
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Existence of solutions for a class of singular elliptic systems with convection term [PDF]
We show the existence of positive solutions for a class of singular elliptic systems with convection term. The approach combines sub- and supersolution method with the pseudomonotone operator theory and perturbation arguments involving singular terms.
C. O. Alves, Abdelkrim Moussaoui
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Elliptic Flow and Initial Eccentricity in Cu+Cu and Au+Au Collisions at RHIC
We present a systematic study of elliptic flow as a function of centrality, pseudorapidity, transverse momentum and energy for Cu+Cu and Au+Au collisions from the PHOBOS experiment.
Alver B +4 more
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Derivative estimates of solutions of elliptic systems in narrow regions [PDF]
In this paper we establish local derivative estimates for solutions to a class of elliptic systems arising from studies of fiber-reinforced composite materials.
Haigang Li +3 more
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Quantum elliptic Calogero-Moser systems from gauge origami [PDF]
We systematically study the interesting relations between the quantum elliptic Calogero-Moser system (eCM) and its generalization, and their corresponding supersymmetric gauge theories.
Heng-Yu Chen, Taro Kimura, Norton Lee
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