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9篇 您的检索式：作者名="Hermann Brunner"

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		题名	作者	年代	出处	被引量
	1	A SPECTRAL METHOD FOR PANTOGRAPH-TYPE DELAY DIFFERENTIAL EQUATIONS AND ITS CONVERGENCE ANALYSIS显示文摘We propose a novel numerical approach for delay differential equations with vanishingproportional delays based on spectral methods.A Legendre-collocation method is em-ployed to obtain highly accurate numerical approximations to the exact solution.It isproved theoretically and demonstrated numerically that the proposed method convergesexponentially provided that the data in the given pantograph delay differential equationare smooth.	Ishtiaq Ali Hermann Brunner	2009	Journal of Computational Mathematics2009，27，2：	13
	2	Immunohistochemical Expression of SOX2 in Vulvar Intraepithelial Neoplasia and Squamous Cell Carcinoma显示文摘	Hermann Brustmann Andreas Brunner	2013	International Journal of Gynecological Pathology2013，，3：	2
	3	Picosecond events in the phototransformation of phytochrome-a time-resolved absorption study显示文摘	Hermann G Brunner H	1993	J Photochem Photobiol B:Biol1993，18，：	1
	4	Sewage sludge ash to phosphorus fertiliser: Variables influencing heavy metal removal during thermochemical treatment显示文摘	H. Mattenberger G. Fraissler T. Brunner P. Herk L. Hermann I. Obernberger	2008	Waste Management2008，，12：	1
	5	Immunoexpression of PAX 8 in Endometrial Cancer: Relation to High-Grade Carcinoma and p53显示文摘	Andreas H. Brunner Paul Riss Georg Heinze Elisabeth Meltzow Hermann Brustmann	2011	International Journal of Gynecological Pathology2011，，6：	1
	6	Immunoexpression of B7-H3 in endometrial cancer: Relation to tumor T-cell infiltration and prognosis显示文摘	Andreas Brunner Susanne Hinterholzer Paul Riss Georg Heinze Hermann Brustmann	2011	Gynecologic Oncology2011，，：	1
	7	Numerical Soliton Solutions for a Discrete Sine-Gordon System显示文摘In this paper we use an analytical-numerical approach to find,in a systematic way,new 1-soliton solutions for a discrete sine-Gordon system in one spatial dimension.Since the spatial domain is unbounded,the numerical scheme employed to generate these soliton solutions is based on the artificial boundary method.A large selection of numerical examples provides much insight into the possible shapes of these new 1-solitons.	Houde Han Jiwei Zhang Hermann Brunner	2009	Communications in Computational Physics2009，6，9：	0
	8	Blow-up behavior of Hammerstein-type delay Volterra integral equations显示文摘	Zhanwen YANG Hermann BRUNNER	2013	Frontiers of Mathematics in China2013，8，2：	0
	9	Numerical Solution of Blow-Up Problems for NonlinearWave Equations on Unbounded Domains显示文摘The numerical solution of blow-up problems for nonlinear wave equations on unbounded spatial domains is considered.Applying the unified approach,which is based on the operator splitting method,we construct the efficient nonlinear local absorbing boundary conditions for the nonlinear wave equation,and reduce the nonlinear problem on the unbounded spatial domain to an initial-boundary-value problem on a bounded domain.Then the finite difference method is used to solve the reduced problem on the bounded computational domain.Finally,a broad range of numerical examples are given to demonstrate the effectiveness and accuracy of our method,and some interesting propagation and behaviors of the blow-up problems for nonlinear wave equations are observed.	Hermann Brunner Hongwei Li Xiaonan Wu	2013	Communications in Computational Physics2013，14，8：	0

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