Mechanics, Applied - Mathematical models.

Lattice boltzmann method = fundamentals and engineering applications with computer codes / by: (Electronic resources)

Poly-, quasi- and rank-one convexity in applied mechanics by: (Electronic resources)

Tractable models of solid mechanics = formulation, analysis and interpretation / by: (Electronic resources)

The mechanics of constitutive modeling by: (Electronic resources)

The mechanics of solids and structures = hierarchical modeling and the finite element solution / by: (Electronic resources)

Phase change in mechanics by: (Electronic resources)

Multibody Mechanics and Visualization by: (Electronic resources)

Multibody dynamics = computational methods and applications / by: (Electronic resources)

Mastering Calculations in Linear and Nonlinear Mechanics by: (Electronic resources)

Statistical Physics, Dynamical Systems and Complexity.

Mathematical Modeling and Industrial Mathematics.

Numerical and Computational Physics.

Convex domains.

Structural Materials.

Applications of Mathematics.

Mechanics, Applied.

Mechanics.

Structural analysis (Engineering)- Mathematical models.

Engineering Thermodynamics, Heat and Mass Transfer.

Classical Continuum Physics.

Strength of materials- Mathematical models.

Vibration, Dynamical Systems, Control.

Mechanics, Applied- Computer simulation.

Mechanics, Applied- Mathematical models.

Solids- Mathematical models.

Mathematics.

Engineering Fluid Dynamics.

Computational Intelligence.

Structural Mechanics.

Numerical and Computational Methods in Engineering.

Fluid mechanics- Mathematical models.

Simulation and Modeling.

Engineering.

Theoretical and Applied Mechanics.

Atmospheric Protection/Air Quality Control/Air Pollution.

Mechanical Engineering.

Computer Imaging, Graphics and Computer Vision.

Phase transformations (Statistical physics)

Appl.Mathematics/Computational Methods of Engineering.

Meteorology/Climatology.

Continuum Mechanics and Mechanics of Materials.

Phase Transitions and Multiphase Systems.

Phase transformations (Statistical physics)- Mathematical models.