Results 91 to 100 of about 292,102 (216)
Variational Methods and Critical Point Theory
M. Victoria Otero-Espinar+3 more
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Parameter-Free Selective Segmentation With Convex Variational Methods. [PDF]
Spencer J, Chen K, Duan J.
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THE STUDY OF IMPERFECT COMPLEXES. PART I. CALORIMETRIC STUDY OF COMPLEXES BY JOB'S METHOD OF CONTINUED VARIATION [PDF]
SUSHIL KUMAR SIDDHANTA
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A discontinuous problem involving the p-Laplacian operator and critical exponent in $mathbb{R}^N$
Using convex analysis, we establish the existence of at least two nonnegative solutions for the quasilinear problem $$ -Delta_{p}u=H(u-a)u^{p^*-1} +lambda h(x)quadhbox{in }mathbb{R}^N $$ where $Delta_{p}u$ is the $p$-Laplacian operator, $H$ is the ...
Claudianor Oliveira Alves+1 more
doaj
Existence of solutions to nonlocal elliptic equations with discontinuous terms
In this article, we study the existence of nonnegative solutions for the elliptic partial differential equation $$displaylines{ -[M(|u|^{p}_{1,p})]^{1,p}Delta_{p}u = f(x,u) quadhbox{in } Omega , cr u = 0 quadhbox{on } partialOmega , }$$ where ...
Francisco Julio S. A. Correa+1 more
doaj
In this article we study the existence and concentration behavior of bound states for a nonlinear Schrodinger-Poisson system with a parameter $\varepsilon>0$.
Patricia L. Cunha
doaj
Closure to “Discussion of ‘A Short Method for the Evaluation of the Effect of Some Thermal-Cycle Variations on Steam-Turbine Heat Rates’” (1954, Trans. ASME, 76, pp. 663–664) [PDF]
S. D. Fulton
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Homoclinic solutions for a class of second-order Hamiltonian systems with locally defined potentials
In this article, we establish sufficient conditions for the existence of homoclinic solutions for a class of second-order Hamiltonian systems $$ \ddot u(t)-L(t)u(t)+\nabla W\bigl(t,u(t)\bigr)=f(t), $$ where L(t) is a positive definite symmetric ...
Xiang Lv
doaj
A Variational Method for Curve Extraction
We propose a functional for extracting curves between a list of possible endpoints, based on a discretization of a variational energy and Smirnov's decomposition theorem for vector fields. It is then used to design a bi-level minimization approach to automatically extract curves and 1D structures from an image, which is mostly unsupervised.
Arthaud, Majid+2 more
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