Results 61 to 70 of about 156 (134)
Boundary blow-up solutions to the Monge-Ampère equation: Sharp conditions and asymptotic behavior
Consider the boundary blow-up Monge-Ampère ...
Zhang Xuemei, Feng Meiqiang
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The Föppl-von Kármán equations of elastic plates with initial stress. [PDF]
Ciarletta P, Pozzi G, Riccobelli D.
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Schouten tensor equations in conformal geometry with prescribed boundary metric
We deform the metric conformally on a manifold with boundary. This induces a deformation of the Schouten tensor. We fix the metric at the boundary and realize a prescribed value for the product of the eigenvalues of the Schouten tensor in the interior ...
Oliver C. Schnuerer
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Removable singular sets of fully nonlinear elliptic equations
In this paper we consider fully nonlinear elliptic equations, including the Monge-Ampere equation and the Weingarden equation. We assume that $F(D^2u, x) = f(x) quad x in Omega,,$ $u(x) = g(x) quad xin partial Omega $ has a solution $u$ in $C^2(Omega ...
Lihe Wang, Ning Zhu
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Cortical Morphometry Analysis based on Worst Transportation Theory. [PDF]
Zhang M +7 more
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Contact Geometry of Hyperbolic Equations of Generic Type
We study the contact geometry of scalar second order hyperbolic equations in the plane of generic type. Following a derivation of parametrized contact-invariants to distinguish Monge-Ampère (class 6-6), Goursat (class 6-7) and generic (class 7-7 ...
Dennis The
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Global interval bifurcation and convex solutions for the Monge-Ampere equations
In this article, we establish the global bifurcation result from the trivial solutions axis or from infinity for the Monge-Ampere equations with non-differentiable nonlinearity. By applying the above result, we shall determine the interval of $\gamma$
Wenguo Shen
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Design of freeform mirrors using the concentric rings method. [PDF]
González-García J +2 more
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Optimal transport and control of active drops. [PDF]
Shankar S, Raju V, Mahadevan L.
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Regularity of center-outward distribution functions in non-convex domains
For a probability P in Rd ${\mathbb{R}}^{d}$ its center outward distribution function F ±, introduced in V. Chernozhukov, A. Galichon, M. Hallin, and M. Henry (“Monge–Kantorovich depth, quantiles, ranks and signs,” Ann. Stat., vol. 45, no. 1, pp.
del Barrio Eustasio +1 more
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