Formulation - Globe Thesis

Keyword [Formulation] Result: 181 - 200 \| Page: 10 of 10
181.	The method of the geometric phase in the Hopf bundle as a reformulation of the Evans function for reaction diffusion equations
182.	The quark anti-quark potential in the color-dielectric formulation of the transverse lattice
183.	Reproducing kernel formulation for multisurface plasticity and continuum damage mechanics in geotechnical materials
184.	Finite-difference time domain simulation of electromagnetic wave transformation in a dynamic, inhomogeneous, bounded, and magnetized plasma
185.	Solution of viscous and inviscid flows using a new zonal formulation
186.	Implementation of Space-Time Finite Element Formulation in Elastodynamics
187.	A yield-limited Lagrange multiplier formulation for frictional contact
188.	Systematic improvements of ab-initio in-medium similarity renormalization group calculations
189.	A meshfree formulation for the numerical solution of the viscous, compressible Navier-Stokes equations
190.	Arbitrary Lagrangian-Eulerian method and its application in solid mechanics
191.	Aerodynamic design sensitivities on an unstructured mesh using the Navier-Stokes equations and a discrete adjoint formulation
192.	Finite correlation and coherent propagation effects in the normal mode formulation of bottom reverberation
193.	The velicity formulation of the Euler equation and the symplectic integration
194.	A dual state variable formulation for ordinary differential equations
195.	A strongly conservative finite-volume formulation for fluid flows in complex geometries using contravariant velocity components
196.	Etude de methodes interatives pour la resolution des equations de Navier-Stokes
197.	Computer-oriented system formulation for urban system due to catastrophic earthquake
198.	Study of flow and mass transport in multilayered aquifers using boundary integral method
199.	MASTER EQUATION FORMULATION AND MONTE CARLO SIMULATION OF SOME MULTINOMIAL STOCHASTIC PROCESSES FROM CHEMICAL ENGINEERING
200.	APPLICATION OF THE BOUNDARY ELEMENT METHOD AND THE IMPEDANCE BOUNDARY CONDITION IN T-W AND 2-D EDDY CURRENT PROBLEMS
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