Creep, relaxation and viscosity properties for basic fractional models in rheology

References

Page 1

	Year	Citations
New, improved version of generic mapping tools released Paul Wessel, Walter H. F. Smith Eos EngineeringGeovisualizationVisualization (Graphics)Data VisualizationVisualization (Data Visualization)	1998	7.4K
Linear Models of Dissipation whose Q is almost Frequency Independent--II Michèle Caputo Geophysical Journal International EngineeringSurface WaveFrequency IndependentWave MotionMagnetic Materials	1967	4.2K
Elasticity and Anelasticity of Metals. Clarence Zener, Sidney Siegel The Journal of Physical Chemistry Quantitative MethodsEngineeringSevere Plastic DeformationMechanical EngineeringAltmetric Attention Score	1949	2.3K
Fractional Calculus: Integral and Differential Equations of Fractional Order Rudolf Gorenflo, Francesco Mainardi ArXiv.org Fractional-order SystemRiemann-liouville Fractional CalculusFractional DifferentiationFractional StochasticsFractional Dynamic	2008	1.1K
A new dissipation model based on memory mechanism Michèle Caputo, Francesco Mainardi Pure and Applied Geophysics Electrical EngineeringEngineeringNumerical SimulationComputer EngineeringComputer Architecture	1971	856
Creep and Relaxation of Nonlinear Viscoelastic Materials With an Introduction to Linear Viscoelasticity W. N. Findley, James S. Lai, K. Onaran, Journal of Applied Mechanics Materials ScienceRheological Constitutive EquationLinear ViscoelasticityNonlinear ElasticityEngineering	1977	679
Physical interpretation of initial conditions for fractional differential equations with Riemann-Liouville fractional derivatives Nicole Heymans, Igor Podlubný Rheologica Acta Riemann-liouville Fractional DerivativesFractional-order SystemPhysical InterpretationOscillation TheoryAnomalous Diffusion	2005	646
Constitutive Equations for Polymeric Liquids R. Byron Bird, John M. Wiest Annual Review of Fluid Mechanics EngineeringMachine LearningMachine Learning ToolFluid MechanicsSimple Liquid	1995	252
Wave propagation in anisotropic, saturated porous media: Plane-wave theory and numerical simulation José M. Carcione The Journal of the Acoustical Society of America Numerical AnalysisEngineeringMultiscale MechanicsSurface WavePorous Medium Equations	1996	168
An historical perspective on fractional calculus in linear viscoelasticity Francesco Mainardi Fractional Calculus and Applied Analysis	2012	160

Page 1