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5篇 您的检索式：作者名="WangLibin"

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		题名	作者	年代	出处	被引量
	1	GLOBAL EXISTENCE OF WEAKLY DISCONTIN UOUS SOLUTIONS TO THE CAUCHY PROBLEM WITH A KIND OF NON-SMOOTH INITIAL DATA FOR QUASILINEAR HYPERBOLIC SYSTEMS显示文摘The authors consider the Cauchy problem with a kind of non-smooth initial data for quasilinear hyperbolic systems and obtain a necessary and sufficient condition to guarantee the existence and uniqueness of global weakly discontinuous solution.	LITATSIEN WANGLIBIN	2004	Chinese Annals of Mathematics,Series B2004，25，3：	10
	2	PROBABILISTIC METHODOLOGY OF LOW CYCLE FATIGUE ANALYSIS显示文摘The cyclic stress-strain responses (CSSR), Neuber's rule (NR) and cyclic strain-life relation (CSLR) are treated as probabilistic curves in local stress and strain method of low cycle fatigue analy sis. The randomness of loading and the theory of fatigue damage accumulation (TOFDA) are consid ered. The probabilistic analysis of local stress, local strain and fatigue life are constructed based on the first-order Taylor's series expansions. Through this method proposed fatigue reliability analysis can be accomplished.	JinHui WangJinnuo WangLibin	2003	Chinese Journal of Mechanical Engineering2003，16，4：	1
	3	FORMATION OF SINGULARITIES FOR QUASILINEAR HYPERBOLIC SYSTEMS WITH CHARACTERISTICS WITH CONSTANT MULTIPLICITY显示文摘In this paper we consider the Cauchy problem for quasilinear hyperbolic systems with characteristics with constant multiplicity. Without restriction on characteristics with constant multiplicity(> 1), under the assumptions that there is a genuinely nonlinear simple characteristic and the initial data possess certain decaying properties, the blow-up result is obtained for the C^1 solution to the Cauchy problem.	WangLibin	2003	Journal of Partial Differential Equations2003，16，3：	1
	4	Starting a New Phase of Ecological Progress显示文摘	Dong Fun WangLibin Gao Fing An Bei	2017	Qiu Shi2017，9，4：	0
	5	CAUCHY PROBLEM FOR QUASILINEAR HYPERBOLIC SYSTEMS WITH CHARACTERISTICS WITH CONSTANT MULTIPLICITY显示文摘For quasilinear hyperbolic systems with characteristics of constant multiplicity, suppose that characteristics of constant multiplicity(> 1) are linearly degenerate, by means of generalized normalized coordinates we get the global existence and the blow-up phenomenon of the C^1 solution to the Cauchy problem under an additional hypothesis.	WangLibin	2004	Journal of Partial Differential Equations2004，17，3：	0

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