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6篇 您的检索式：作者名="Louis Caccetta"

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		题名	作者	年代	出处	被引量
	1	A globally and quadratically convergent method for absolute value equations 显示文摘	Louis Caccetta Qu Biao Zhou Guang-lu	2011	Computational Optimization and Applications2011，48，1：	1
	2	An Application of Branch and Cut to Open Pit Mine Scheduling显示文摘	Louis Caccetta Stephen P. Hill	2003	Journal of Global Optimization (-)2003，，2：	1
	3	A globally and quadratically convergent method for abso- lute value equations 显示文摘	Louis Caccetta Biao Qu Guanglu Zhou	2011	Computational Optimization and Applications2011，48，：	1
	4	Nonsingular H-tensor and its criteria显示文摘	Wang Y J Zhou G L Louis Caccetta	2015	Industrial Optimal Management2015，12，4：	1
	5	Approximation algorithms for nonnegative polynomial optimization problems over unit spheres显示文摘	Xinzhen ZHANG Guanglu ZHOU Louis CACCETTA Mohammed ALQAHTANI	2017	Frontiers of Mathematics in China2017，12，6：	0
	6	GLOBAL WELL-POSEDNESS AND BLOW-UP FOR THE HARTREE EQUATION显示文摘For 2 < γ < min{4, n}, we consider the focusing Hartree equation iu_t+ △u +(\|x\|^(-γ)* \|u\|~2)u = 0, x ∈ R^n.(0.1)Let M [u] and E [u] denote the mass and energy, respectively, of a solution u, and Q be the ground state of-△ Q + Q =(\|x\|^(-γ)* \|Q\|~2)Q. Guo and Wang [Z. Angew. Math.Phy.,2014] established a dichotomy for scattering versus blow-up for the Cauchy problem of(0.1) if M [u]^(1-s_c)E [u]^(s_c)< M [Q]^(1-s_c)E [Q]^(s_c)(s_c=(γ-2)/2). In this paper, we consider the complementary case M [u]^(1-s_c)E [u]^(s_c)≥ M [Q]^(1-s_c)E [Q]^(s_c) and obtain a criteria on blow-up and global existence for the Hartree equation(0.1).	杨凌燕李晓光吴永洪 Louis CACCETTA	2017	Acta Mathematica Scientia2017，37，4：	0

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