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11篇 您的检索式：作者名="Kristaly"

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		题名	作者	年代	出处	被引量
	1	Multiple Solutions for P- Laplacian Type Equations显示文摘	Kristaly A Lisei H Csaba Varga C	2008	Nonlinear Analysis Theory Methods & Applications2008，68，5：	1
	2	Infinitely many solutions for a differential inclusion problem in R^N显示文摘	Alexandru Kristaly	2006	Journal of Differential Equations2006，220，：	1
	3	Infinitely many solutions for a differential inclusion problem in R^N 显示文摘	Kristaly A	2006	J Differential Equations2006，220，2：	1
	4	Multiple solutions for elliptic problems with singular and sublinear potentials显示文摘	Kristaly A Varga C		0，，7：	1
	5	Multiple solutions for p-Laplacian type equations显示文摘	Kristaly A Lisei H Varga C		0，，：	1
	6	Multiple solutions for p-Laplacian type equations显示文摘	Kristaly A Liseib H Varge C		0，，05：	1
	7	Multiple solutions for ellipticproblems with singular and sublinear potentials显示文摘	Kristaly A Varga C		0，，07：	1
	8	Multiple solutions for p-Laplacian type equations显示文摘	KRISTALY A LISEI H VARGA C	2008	Nonlinear Anal TMA2008，68，5：	1
	9	Multiple solutions for p-laplaeian type equations显示文摘	Alexandru Kristaly Hannelore Lisei Csaba Varga	2008	Nonlinear Analy sis Theory Methods & Applications2008，68，5：	1
	10	Multiple solutions for p-Laplacian type equations 显示文摘	Alexandru Kristaly Hannelore Lisei Csaba Varga	2008	Nonlinear Analysis2008，68，：	1
	11	Poincaré's Lemma on Some Non-Euclidean Structures显示文摘The author proves the Poincar′e lemma on some(n + 1)-dimensional corank1 sub-Riemannian structures, formulating the(n-1)n(n^2+3 -2)/8 necessarily and sufficient y 'curl-vanishing' compatibility conditions. In particular, this result solves partially an open problem formulated by Calin and Chang. The proof in this paper is based on a Poincar′e lemma stated on Riemannian manifolds and a suitable Ces`aro-Volterra path integral formula established in local coordinates. As a byproduct, a Saint-Venant lemma is also provided on generic Riemannian manifolds. Some examples are presented on the hyperbolic space and Carnot/Heisenberg groups.	alexandru kristAly	2018	Chinese Annals of Mathematics,Series B2018，39，2：	0

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