Xing-Biao Hu - Concepedia

Author

Xing-Biao Hu

Hong Kong Baptist University

Also Known As

XING-BIAO HU, Xing-Biao Hu

Publications

373

Citations

H-Index

Concepts

All Affiliations

Hong Kong Baptist University Academy of Mathematics and Systems Science Chinese Academy of Sciences Academia Sinica State Key Laboratory of Scientific and Engineering Computing

About

Xing-Biao Hu is an author at Hong Kong Baptist University specializing in lattice field theory, numerical analysis, and natural sciences.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	1	1	13
2	Natural Sciences	1	1	58
3	Physics	1	1	58
4	Approximation Theory	1	1	13
5	Computational Complexity	1	1	13

Xing-Biao Hu

Publications

344

Citations

H-Index

Page 1

	Year	Citations
The Hirota-Satsuma Coupled KdV Equation and a Coupled Ito System Revisited Hon-Wah Tam, Wen-Xiu Ma, Xing-Biao Hu, Journal of the Physical Society of Japan Ito SystemTopological SolitonKdv EquationBacklund TransformationCoupled Ito System	2000	111
Application of Hirota's bilinear formalism to a two-dimensional lattice by Leznov Xing-Biao Hu, Hon-Wah Tam Physics Letters A Quantum Lattice SystemTwo-dimensional LatticeLattice (Order)PhysicsNatural Sciences	2000	58
Pfaffianization of the two-dimensional Toda lattice Xing-Biao Hu, Jun-Xiao Zhao, Hon-Wah Tam Journal of Mathematical Analysis and Applications Lattice Field TheoryLattice TheoryLattice (Order)Two-dimensional Toda Lattice	2004	48
New integrable differential-difference systems: Lax pairs, bilinear forms and soliton solutions Xing-Biao Hu, Hon-Wah Tam Inverse Problems Soliton SolutionsTopological SolitonCoupled Bilinear EquationsBacklund TransformationBilinear Forms	2001	26
Two Integrable Coupled Nonlinear Systems Hon-Wah Tam, Xing-Biao Hu, Dao-Liu Wang Journal of the Physical Society of Japan Ito SystemKdv EquationBacklund TransformationNonlinear SystemsCoupled Ito System	1999	23
Two integrable differential-difference equations derived from the discrete BKP equation and their related equations C. R. Gilson, Xing-Biao Hu, Wen-Xiu Ma, Physica D Nonlinear Phenomena Numerical AnalysisResolvent KernelIntegrable Differential-difference EquationsRelated EquationsBacklund Transformation	2003	17
Two integrable differential-difference equations exhibiting soliton solutions of the Kaup–Kupershmidt equation type Hon-Wah Tam, Xing-Biao Hu Physics Letters A Soliton SolutionsIntegrable Differential-difference EquationsTopological SolitonKaup–kupershmidt Equation TypeIntegrable System	2000	14
A (2 + 1)-Dimensional Sasa–Satsuma Equation with Self-Consistent Sources Hong-Yan Wang, Xing-Biao Hu, Hon-Wah Tam Journal of the Physical Society of Japan Nonlinear EquationIntegrable SystemSelf-consistent SourcesHirota Bilinear FormGramm-type Determinant Solutions	2007	14
A q-difference version of the ϵ-algorithm Yi He, Xing-Biao Hu, Hon-Wah Tam Journal of Physics A Mathematical and Theoretical Numerical AnalysisComputational Complexity TheoryEngineeringNumerical ComputationValidated Numerics	2009	13
Bäcklund transformations and Lax pairs for two differential-difference equations Xing-Biao Hu, Hon-Wah Tam Journal of Physics A Mathematical and General Nonlinear VariablesBacklund TransformationNonlinear EquationIntegrable SystemLie Point Symmetry	2001	10

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