Mo‐Lin Ge - Concepedia

Author

Mo‐Lin Ge

Nankai University

Also Known As

GE MO-LIN, GE MOLIN, GE Mo-lin, Ge Mo-Lin, Ge Mo-lin, Ge MoLin, Ge Molin, Ge, Mo-Lin, Ge, Mo-lin, MO-LIN GE

340

Publications

2.5K

Citations

H-Index

Concepts

All Affiliations

Nankai University Northeast Normal University State University of New York Stony Brook University China Center of Advanced Science and Technology

About

Mo‐Lin Ge is an author at Nankai University specializing in engineering, physics, and quantum science.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	19	39	1.2K
2	Physics	18	31	1K
3	Natural Sciences	13	16	578
4	Applied Physics	11	11	367
5	Education	10	11	235

Mo‐Lin Ge

Publications

1.7K

Citations

H-Index

Page 1

	Year	Citations
UNIVERSAL QUANTUM GATE, YANG–BAXTERIZATION AND HAMILTONIAN Yong Zhang, Louis H. Kauffman, Mo‐Lin Ge International Journal of Quantum Information EngineeringMany-body Quantum PhysicTopological Quantum StateUnitary Braiding OperatorUniversal Quantum Gates	2005	92
Braiding transformation, entanglement swapping, and Berry phase in entanglement space Jing‐Ling Chen, Kang Xue, Mo‐Lin Ge Physical Review A EngineeringMany-body Quantum PhysicTopological Quantum StateEntanglement SwappingQuantum Computing	2007	82
Thermodynamic characteristics of the q-deformed ideal Bose gas Gang Su, Mo‐Lin Ge Physics Letters A Quantum ScienceThermodynamic CharacteristicsEngineeringPhysicsCondensed Matter Physics	1993	74
Jaynes-Cummings model with phase damping Le‐Man Kuang, Xin Chen, Guang‐Hong Chen, Physical Review A Quantum DynamicEngineeringCavity QedJaynes-cummings ModelQuantum Computing	1997	71
Yang–Baxterizations, Universal Quantum Gates and Hamiltonians Yong Zhang, Louis H. Kauffman, Mo‐Lin Ge Quantum Information Processing Quantum ScienceEngineeringQuantum ComputingQuantum TheoryUniversal Quantum Gates	2005	71
Optical simulation of the Yang-Baxter equation Shuang-Wei Hu, Kang Xue, Mo‐Lin Ge Physical Review A Quantum Lattice SystemEngineeringMany-body Quantum PhysicGeometric QuantizationTemperley-lieb Algebra	2008	64
EXPLICIT TRIGONOMETRIC YANG-BAXTERIZATION Mo‐Lin Ge, Yong-Shi Wu, Kang Xue International Journal of Modern Physics A Spectral TheoryQuantum ScienceQuantum GroupsRepresentation TheoryPhysics	1991	59
Kac-Moody algebra in the self-dual Yang-Mills equation Ling-Lie Chau, Mo‐Lin Ge, Yong-Shi Wu Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields Parametric Infinitesimal TransformationAcklund TransformationRepresentation TheoryTwistor TheoryQuantum Field Theory	1982	58
Berry phase and quantum criticality in Yang–Baxter systems Jing‐Ling Chen, Kang Xue, Mo‐Lin Ge Annals of Physics Quantum ScienceEngineeringPhysicsMany-body Quantum PhysicQuantum Field Theory	2008	52
GHZ States, Almost-Complex Structure and Yang–Baxter Equation Yong Zhang, Mo‐Lin Ge Quantum Information Processing Quantum ScienceEngineeringPhysicsQuantum Field TheoryApplied Physics	2007	48

Page 1