Simulation of hysteretic effects in multi-phase flows in aquifers N. D. Botkin, M. Brokate, K.-H. Hoffmann, O. A. Pykhteev, and V. L. Turova Citation: AIP Conf. Proc. 1479, ); doi: View online

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• Fluid dynamics
• Capillary pressure
• Wetting

Nat. Hazards Earth Syst. Sci., 15, 1061–1068, 2015 www.nat-hazards-earth-syst-sci.netdoi:nhess © Author(sCC Attribution 3.0 License. On a report that the 2012 M6.0 earthqua

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• Pseudoscience
• Earthquake prediction
• Prediction
• Civil engineering
• Earthquake weather
• Earthquake cloud
• Earthquake
• Sichuan earthquake
• Aftershock
• Seismology
• Mechanics
• Earthquakes

Dispersion relations for acoustic waves in heterogeneous multi-layered structures contacting with fluids ? N.D. Botkin, K.-H. Hoffmann, O.A. Pykhteev ∗ , V.L. Turova Center of Advanced European Studies and Research

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• Partial differential equations
• Aerodynamics
• Petroleum engineering
• Viscosity
• Piezoelectricity
• Dielectric
• Constitutive equation
• Navier–Stokes equations
• Physics
• Condensed matter physics
• Equations

PDF Document

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doi:j.na

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• Heat equation
• Heat transfer
• Mathematics
• Ordinary differential equations
• Optimal control
• Partial differential equations

1 Project B6 Botkin/Hoffmann/Otto Project B6

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• Calculus
• Fluid dynamics
• Water waves
• Acoustics
• Surface wave
• Dispersion
• Wave
• S-wave
• Surface acoustic wave
• Physics
• Wave mechanics
• Waves

Arquitetura informacional 1. Modelo de Entidades e Relações No diagrama seguinte encontram-se representadas as entidades, especializações e as relações entre entidades, que serão descritas com maior detalhe ao lo

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¨ RHEINISCHE FRIDRICH-WILHELM-UNIVERSITAT BONN Treatment of the Interface Between Fine Elastic Structures and Fluids with Homogenization Method

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• Spectral theory of ordinary differential equations
• World glyph set
• Symbol
• Character encoding
• Digital typography

Approximation schemes for solving disturbed control problems with non-terminal time and state constraints N. D. Botkin, K.-H. Hoffmann, N. Mayer, V. L. Turova Received: November 11, 2010

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• Mathematics
• Functional analysis
• Symbol
• Itō diffusion
• Mathematical analysis
• Calculus
• Continuous function

SIAM J. SCI. COMPUT. Vol. 33, No. 2, pp. 992–1007 c 2011 Society for Industrial and Applied Mathematics 

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• Symbol
• Μ operator