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Loại |
Chi tiết |
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Sách, tạp chí |
| Tiêu đề: |
Partial regularity of suitable weak solutions of the Navier-Stokes equations |
| Tác giả: |
Caffarelli L., Kohn R., Nirenberg L |
| Nhà XB: |
Communications on Pure and Applied Mathematics |
| Năm: |
1982 |
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| [11] Cannone M. (1995), Wavelets, paraproducts and Navier-Stokes, With a preface by Yves Meyer, Diderot Editeur, Paris |
Sách, tạp chí |
| Tiêu đề: |
Wavelets, paraproducts and Navier-Stokes |
| Tác giả: |
Cannone M |
| Nhà XB: |
Diderot Editeur |
| Năm: |
1995 |
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| [12] Cannone M. (1997), “A generalization of a theorem by Kato on Navier-Stokes equations”, Revista Matemática Iberoamericana, 13(3), pp. 515-541 |
Sách, tạp chí |
| Tiêu đề: |
A generalization of a theorem by Kato on Navier-Stokes equations |
| Tác giả: |
Cannone M |
| Nhà XB: |
Revista Matemática Iberoamericana |
| Năm: |
1997 |
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| [13] Cannone M., Planchon F. (1999), “On the non stationary Navier-Stokes equations with an external force”, Advances in Differential Equations, 4(5), pp. 697-730 |
Sách, tạp chí |
| Tiêu đề: |
On the non stationary Navier-Stokesequations with an external force |
| Tác giả: |
Cannone M., Planchon F |
| Năm: |
1999 |
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Sách, tạp chí |
| Tiêu đề: |
Incompressible Navier-Stokes equations in abstract Banach spaces. Tosio Kato’s method and principle for evolution equations in mathematical physics |
| Tác giả: |
Cannone M., Karch G |
| Nhà XB: |
S¯ urikaisekikenky¯ usho K¯ oky¯ uroku |
| Năm: |
2002 |
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Sách, tạp chí |
| Tiêu đề: |
Harmonic analysis tools for solving the incom-pressible Navier-Stokes equations |
| Tác giả: |
Cannone M |
| Năm: |
2004 |
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| Tiêu đề: |
Remarque sur l’existence globale pour le sys-tème de Navier-Stokes incompressible |
| Tác giả: |
Chemin J. Y |
| Năm: |
2009 |
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| Tiêu đề: |
A sharp decay result on strong solutions of the Navier-Stokes equations in the whole space |
| Tác giả: |
Chen Zhi-Min |
| Nhà XB: |
Communications in Partial Differential Equations |
| Năm: |
1991 |
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| [18] Constantin P. (1995), “A few results and open problems regarding in- compressible fluids”, Notices of the AMS, 42(6), pp. 658–663 |
Sách, tạp chí |
| Tiêu đề: |
A few results and open problems regarding in-compressible fluids |
| Tác giả: |
Constantin P |
| Năm: |
1995 |
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| [19] Dubois S. (2003), “Uniqueness for some Leray-Hopf solutions to the Navier-Stokes equations”, Journal of Differential Equations, 189, pp. 99-147 |
Sách, tạp chí |
| Tiêu đề: |
Uniqueness for some Leray-Hopf solutions tothe Navier-Stokes equations |
| Tác giả: |
Dubois S |
| Năm: |
2003 |
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| [20] Farwig R., Kozono H., Sohr H. (2005), “An L q -approach to Stokes and Navier-Stokes equations in general domains”, Acta Mathematica, 195, pp. 21-53 |
Sách, tạp chí |
| Tiêu đề: |
An L q -approach to Stokes and Navier-Stokes equations in general domains |
| Tác giả: |
Farwig R., Kozono H., Sohr H |
| Nhà XB: |
Acta Mathematica |
| Năm: |
2005 |
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Sách, tạp chí |
| Tiêu đề: |
On the Helmholtz decomposition in general unbounded domains |
| Tác giả: |
Farwig R., Kozono H., Sohr H |
| Nhà XB: |
Archiv der Mathematik |
| Năm: |
2007 |
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| [22] Farwig R., Kozono H., Sohr H. (2008), “Criteria of local in time regular- ity of the Navier-Stokes equations beyond Serrin’s condition”, Banach Center Publications, Warszawa, 81, pp. 175-184 |
Sách, tạp chí |
| Tiêu đề: |
Criteria of local in time regular- ity of the Navier-Stokes equations beyond Serrin’s condition |
| Tác giả: |
Farwig R., Kozono H., Sohr H |
| Nhà XB: |
Banach Center Publications |
| Năm: |
2008 |
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| [23] Farwig R., Kozono H., Sohr H. (2009), “On the Stokes operator in general unbounded domains”, Hokkaido Mathematical Journal, 38, pp. 111-136 |
Sách, tạp chí |
| Tiêu đề: |
On the Stokes operator in general unbounded domains |
| Tác giả: |
Farwig R., Kozono H., Sohr H |
| Nhà XB: |
Hokkaido Mathematical Journal |
| Năm: |
2009 |
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| [24] Farwig R., Kozono H., Sohr H. (2009), “Energy-based regularity cri- teria for the Navier-Stokes equations”, Journal of Mathematical Fluid Mechanics, 11, pp. 428-442 |
Sách, tạp chí |
| Tiêu đề: |
Energy-based regularity criteria for the Navier-Stokes equations |
| Tác giả: |
Farwig R., Kozono H., Sohr H |
| Nhà XB: |
Journal of Mathematical Fluid Mechanics |
| Năm: |
2009 |
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| [25] Farwig R., Kozono H., Sohr H. (2010), “Regularity of weak solutions for the Navier-Stokes equations via energy criteria”, Rannacher R., Sequeira A. (eds) Advances in Mathematical Fluid Mechanics, Springer, Berlin, Heidelberg, pp. 215-227 |
Sách, tạp chí |
| Tiêu đề: |
Advances in Mathematical Fluid Mechanics |
| Tác giả: |
Farwig R., Kozono H., Sohr H |
| Nhà XB: |
Springer |
| Năm: |
2010 |
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| [26] Farwig R., Sohr H. (2010), “On the existence of local strong solutions for the Navier-Stokes equations in completely general domains”, Nonlinear Analysis, 73, pp. 1459-1465 |
Sách, tạp chí |
| Tiêu đề: |
On the existence of local strong solutions for the Navier-Stokes equations in completely general domains |
| Tác giả: |
Farwig R., Sohr H |
| Nhà XB: |
Nonlinear Analysis |
| Năm: |
2010 |
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| [27] Farwig R., Sohr H., Varnhorn W. (2012), “Extensions of Serrin’s unique- ness and regularity conditions for the Navier-Stokes equations, Journal of Mathematical Fluid Mechanics, 14, pp. 529-540 |
Sách, tạp chí |
| Tiêu đề: |
Extensions of Serrin’s uniqueness and regularity conditions for the Navier-Stokes equations |
| Tác giả: |
Farwig R., Sohr H., Varnhorn W |
| Nhà XB: |
Journal of Mathematical Fluid Mechanics |
| Năm: |
2012 |
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| [28] Farwig R., Riechwald P. F. (2016), “Regularity criteria for weak solu- tions of the Navier-Stokes system in general unbounded domains”, Dis- crete and Continuous Dynamical Systems. Series S, 9(1), pp. 157-172 |
Sách, tạp chí |
| Tiêu đề: |
Regularity criteria for weak solu-tions of the Navier-Stokes system in general unbounded domains |
| Tác giả: |
Farwig R., Riechwald P. F |
| Năm: |
2016 |
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| [29] Fefferman C. L. (2002), “Existence and uniqueness of the Navier-Stokes equation”, http : //www.claymath.org/M illennium P rize P roblems/ |
Sách, tạp chí |
| Tiêu đề: |
Existence and uniqueness of the Navier-Stokes equation |
| Tác giả: |
Fefferman C. L |
| Năm: |
2002 |
|