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Practical limits on the maximal speed of solution exchange for patch clamp experiments. [PDF]
Sachs F.
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Numerical Hydrodynamics and Magnetohydrodynamics in General Relativity. [PDF]
Font JA.
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Spectral Methods for Numerical Relativity. [PDF]
Grandclément P, Novak J.
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Exploiting nonlinear recurrence and fractal scaling properties for voice disorder detection. [PDF]
Little MA +4 more
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Diffusivity of CO2 in H2O: A Review of Experimental Studies and Molecular Simulations in the Bulk and in Confinement. [PDF]
Polat HM +5 more
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Bacterial swimming strategies and turbulence. [PDF]
Luchsinger RH, Bergersen B, Mitchell JG.
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Finite volume method based on stabilized finite elements for the nonstationary Navier–Stokes problem
Numerical Methods for Partial Differential Equations, 2007AbstractA finite volume method based on stabilized finite element for the two‐dimensional nonstationary Navier–Stokes equations is investigated in this work. As in stabilized finite element method, macroelement condition is introduced for constructing the local stabilized formulation of the nonstationary Navier–Stokes equations.
Xinlong Feng, Yinnian He, Guoliang He
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SIAM Journal on Numerical Analysis, 1986
[For part I see the authors, ibid. 19, 275-311 (1982; Zbl 0487.76035).] Assumptions about the stability of a solution are introduced in the numerical analysis of the nonstationary Navier-Stokes problem, for the purpose of extending local a priori error estimates, and local a posteriori error estimates, globally in time.
Rolf Rannacher, John G Heywood
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[For part I see the authors, ibid. 19, 275-311 (1982; Zbl 0487.76035).] Assumptions about the stability of a solution are introduced in the numerical analysis of the nonstationary Navier-Stokes problem, for the purpose of extending local a priori error estimates, and local a posteriori error estimates, globally in time.
Rolf Rannacher, John G Heywood
exaly +3 more sources

