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36篇 您的检索式：作者名="Lasiecka"

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	题名	作者	年代	出处	被引量
1	Regularity of hyperbolic equations underL 2(0,T; L 2 (Γ))-Dirichlet boundary terms显示文摘	I. Lasiecka R. Triggiani	1983	Applied Mathematics & Optimization1983，，1：	1
2	Nonhomoge- neous boundary value problem for second-order hy- perbolic operators 显示文摘	Lasiecka I Lions J L Triggiani R	1986	J Math Pures Appl1986，65，：	1
3	Inverse/observability Estimates for Second-order Hyperbolic Equations with Variable Systems显示文摘	Lasiecka I Triggiani R Yao P F		0，，：	1
4	Unified theory for abstract parabolic boundary problems—a semigroup approach显示文摘	Irena Lasiecka	1980	Applied Mathematics & Optimization1980，，1：	1
5	Exponential decay rates for the solutions of Euler-Bernoulli equations with boundary dissipation occurring in the moments only显示文摘	Lasiecka I	1992	Differential Equations1992，95，：	1
6	Asymptotic behavior with respect to thickness of boundary stabilizing feedback for the Kirchhoff plate显示文摘	Horn M A Lasiecka I	1994	Differential Equations1994，114，：	1
7	Nonlinear boundary feedback stabilization for a semilinear Kirchhoff plate with dissipation acting only via moments-limiting bebavior显示文摘	Ji G Lasiecka I	1999	J Math Anal Appl1999，229，：	1
8	P-glycoprotein expression influences the result of ^99mTc-MIBI scintigraphy in tertiary hyperparathyroidism 显示文摘	Chudziuski W Niderla J Lasiecka Z	2005	Int J Mol Med2005，16，2：	1
9	Uniform stabilization of the wave equation with Dirichlet or Neumann feedback control without geometrical conditions显示文摘	I. Lasiecka R. Triggiani	1992	Applied Mathematics & Optimization1992，，2：	1
10	Attractors for second-order evolution equations with a nonlinear damping显示文摘	Lasiecka I	2004	J Dynam Differential Equations2004，6，2：	1
11	Global attractors for Mindlin-Timoshenko plates and for their Kirchhoff limits显示文摘	CHUESHOV I LASIECKA I	2006	Milan J Math2006，74，：	1
12	Long-time behavior of second order evolution equations with nonlinear damping显示文摘	CHUESHOV I LASIECKA I	2008	Mem Amer Math Soc2008，195，3：	1
13	Long-time behavior of second order evolution equations with nonlinear damping 显示文摘	CHUESHOV I LASIECKA I	2008	Mem Amer Math Soc2008，195，3：	1
14	Long-time behavior of second order evolution equations with nonlinear damping 显示文摘	CHUESHOV I LASIECKA I	2008	Mem Amer MathSoc2008，195，3：	1
15	The Properties of a New Subclass of Harmonic Univalent Mappings显示文摘	Zhi-Hong Liu Ying-Chun Li Irena Lasiecka	2013	Abstract and Applied Analysis2013，，：	1
16	Inertial Manifolds for von Karman Plate Equations显示文摘	Igor Chueshov Irena Lasiecka		Applied Mathematics & Optimization (-)0，，2：	1
17	Long-time behavior of second order evolution equations with nonlinear damping显示文摘	Chueshov I Lasiecka I	2008	Mem Amer Math Soc2008，195，3：	1
18	Well-posedness and Optimal Decay Rates for the Wave Equation with Nonlinear Boundary Damping-source Interaction显示文摘	Cavalcanti M M Domingos Cavalcanti V N Lasiecka I	2007	J Differential Equation2007，236，：	1
19	Stabilization to an equi- librium of the Navier--Stokes equations with tangential action of feedback controllers 显示文摘	LASIECKA I TRIGGIANI R	2015	Nonlinear Analysis: Theory Methods & Applications2015，121，：	1
20	Attractors for Second-Order Evolution Equations with a Nonlinear Damping显示文摘	Igor Chueshov Irena Lasiecka	2004	Journal of Dynamics and Differential Equations2004，，2：	1

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