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37篇 您的检索式：作者名="FIBICH G"

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	题名	作者	年代	出处	被引量
1	Asymmetric first- price auctions: A perturbation approach显示文摘	Fibich G Gavious A	2003	Mathematies of Operations Research2003，28，4：	1
2	Self focusing in the damped nonlinear Schr?dinger equation显示文摘	Fibich G	2001	SIAM J Appl Math2001，61，5：	1
3	Explicit solutions of optimization models and differential games with nonsmooth (asymmetric) reference-price effect显示文摘	Fibich G Gavious A Lowengrart O	2003	Operations Research2003，51，5：	1
4	All-pay auctions with risk-averse players显示文摘	Fibich G Gavious A Sale A	2006	International Journal of Game Theory2006，34，4：	1
5	Small beam nonparaxiality arrests self-focussing of optical beams显示文摘	G Fibich	1996	Phys Rev Lett1996，76，23：	1
6	Optimal price promotion in the presence of asymmetric reference‐price effects显示文摘	Fibich G Gavious A Lowengart O	2007	Managerial and Decision Economics2007，28，6：	1
7	Self-focusing in the damped nonlinear Schr(o)dinger equation显示文摘	Fibich G	2001	SIAM J Appl Math2001，61，5：	1
8	Explicit solutions of optimization models and differential games with nonsmooth (asymmetric) reference-price effect 显示文摘	Fibich G Gavious A Lowengrart O	2003	Operations Research2003，51，5：	1
9	Self-focusing in the presence of small time dispersion and nonparaxiality显示文摘	FIBICH G PAPANICOLAOU G C	1997	Opt lett1997，22，：	1
10	Asymmetric first-price auctions-a perturbation approach显示文摘	Fibich G Gavious A	2003	Mathematics of Operations Research2003，28，：	1
11	Revenue equivalence in asymmetric auctions显示文摘	Fibich G Gavious A Sela A	2004	Journal of Economic Theory2004，115，：	1
12	Self-focusing in the damped nonlinear Schrodinger equation显示文摘	Fibich G	2001	SIAM J Appl Math2001，61，5：	1
13	Explicitsolutions of optimization models and differentialgames with nonsmooth(asymmetric)reference-price effect显示文摘	Fibich G Gavious A Lowengrart O	2003	Operations Research2003，51，72：	1
14	Critical exponents and collapse of nonlinear Schrdinger equations with anisotropic fourth-order dispersion显示文摘	FIBICH G ILAN B SCHOCHET S	2003	Nonliearity2003，，：	1
15	Self-focusing in the presence of small time dispersion and nonparaxiality显示文摘	FIBICH G Papanicolaou G C	1997	Opti Lett1997，22，18：	1
16	Small beam nonparaxiality arrests self-focusing of optical beams显示文摘	Fibich G Papanicolaou G	1996	Phys Rev Lett1996，76，23：	1
17	Self-focusing with fourth-order dispersion显示文摘	Fibich G Ilan B Papanicolaou G	2002	SIAM J Appl Math2002，62，4：	1
18	Critical exponents and collapse of nonlinear Schrodinger equations with anisotropic fourth-order dispersion显示文摘	Fibich G Ilan B Schochet S	2003	Nonlinearity2003，16，：	1
19	Self-Similar Optical Wave Collapse:Observation of the Townes Profile显示文摘	FIBICH G MOLL K D GAETA A L	2003	Phys Rev Lett2003，90，20：	1
20	Self-focusing in the damped nonlinear Schrodinger equation显示文摘	Fibich G	2001	SIAM J Appl Math2001，61，5：	1

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