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The Picard iterates for the Navier-Stokes equations in L³(R³)GILLES LEMARIE-RIEUSSET, Pierre.Physica. D. 2008, Vol 237, Num 10-12, pp 1334-1345, issn 0167-2789, 12 p.Article

ASYMMETRIC AND MOVING-FRAME APPROACHES TO NAVIER-STOKES EQUATIONSXIAOPING XU.Quarterly of applied mathematics. 2009, Vol 67, Num 1, pp 163-193, issn 0033-569X, 31 p.Article

Analyticity and Gevrey class regularity for a Kuramoto-Sivashinsky equation in space dimension twoPINTO, F. C.Applied mathematics letters. 2001, Vol 14, Num 2, pp 253-260, issn 0893-9659Article

An approximate Riemann solver for real gas parabolized Navier―Stokes equationsURBANO, Annafederica; NASUTI, Francesco.Journal of computational physics (Print). 2013, Vol 233, pp 574-591, issn 0021-9991, 18 p.Article

Steady Navier-Stokes system with nonhomogeneous boundary conditions in the axially symmetric caseKOROBKOV, Mikhail; PILECKAS, Konstantin; RUSSO, Remigio et al.Comptes rendus. Mécanique. 2012, Vol 340, Num 3, pp 115-119, issn 1631-0721, 5 p.Article

Suitable initial conditionsTEMAM, Roger.Journal of computational physics (Print). 2006, Vol 218, Num 2, pp 443-450, issn 0021-9991, 8 p.Article

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A fast, robust, and non-stiff Immersed Boundary MethodCENICEROS, Hector D; FISHER, Jordan E.Journal of computational physics (Print). 2011, Vol 230, Num 12, pp 5133-5153, issn 0021-9991, 21 p.Article

Note on helicity balance of the Galerkin method for the 3D Navier―Stokes equationsOLSHANSKII, Maxim; REBHOLZ, Leo G.Computer methods in applied mechanics and engineering. 2010, Vol 199, Num 17-20, pp 1032-1035, issn 0045-7825, 4 p.Article

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Numerical performance of compact fourth-order formulation of the Navier-Stokes equationsERTURK, Ercan.Communications in numerical methods in engineering. 2008, Vol 24, Num 12, pp 2003-2019, issn 1069-8299, 17 p.Article

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Ergodicity of the finite dimensional approximation of the 3D Navier-Stokes equations forced by a degenerate noiseROMITO, Marco.Journal of statistical physics. 2004, Vol 114, Num 1-2, pp 155-177, issn 0022-4715, 23 p.Article

Navier-Stokes equations on the rotating sphere. A simple proof of the attractor dimension estimateILYIN, A. A.Nonlinearity (Bristol. Print). 1994, Vol 7, Num 1, pp 31-39, issn 0951-7715Article

On a computational study for investigating acoustic streaming and heating during focused ultrasound ablation of liver tumorSOLOVCHUK, Maxim A; SHEU, Tony W. H; THIRIET, Marc et al.Applied thermal engineering. 2013, Vol 56, Num 1-2, pp 62-76, issn 1359-4311, 15 p.Article

A note on the non-formation of vacuum states for compressible Navier-Stokes equationsRAN DUAN; YINCHUAN ZHAO.Journal of mathematical analysis and applications. 2005, Vol 311, Num 2, pp 744-754, issn 0022-247X, 11 p.Article

A combinatorial approach to microfluidic mixingHOWELL, Peter B; MOTT, David R; LIGLER, Frances S et al.Journal of micromechanics and microengineering (Print). 2008, Vol 18, Num 11, issn 0960-1317, 115019.1-115019.7Article

A sharp lower bound for the Hausdorff dimension of the global attractors of the 2D Navier-Stokes equationsXIAOSONG LIU, V.Communications in mathematical physics. 1993, Vol 158, Num 2, pp 327-339, issn 0010-3616Article

Three-dimensional analysis of temperature field for various parameters affect the film cooling effectivenessBAYRAKTAR, Seyfettin; YILMAZ, Tamer.Energy conversion and management. 2011, Vol 52, Num 4, pp 1914-1929, issn 0196-8904, 16 p.Article

On depletion of the vortex-stretching term in the 3D Navier-Stokes equationsRUZMAIKINA, Anastasia; GRUJIC, Zoran.Communications in mathematical physics. 2004, Vol 247, Num 3, pp 601-611, issn 0010-3616, 11 p.Article

Derivation of 3d Navier-Stokes length scales from a result of Foias, Guillopé and TemamGIBBON, J. D.Nonlinearity (Bristol. Print). 1994, Vol 7, Num 1, pp 245-252, issn 0951-7715Article