MathSciDoc: An Archive for Mathematician ∫

1

Finn R. On the exterior stationary problem for the navier-stokes equations, and associated perturbation problems[J]. Archive for Rational Mechanics and Analysis, 1965, 19(5).

2

John G Heywood. On uniqueness questions in the theory of viscous flow. 1976.

3

Idee Chang · Robert Finn. On the solutions of a class of equations occurring in continuum mechanics, with application to the stokes paradox. 1961.

4

K I Babenko. ON STATIONARY SOLUTIONS OF THE PROBLEM OF FLOW PAST A BODY OF A VISCOUS INCOMPRESSIBLE FLUID. 1973.

5

M V Korobkov · Konstantin Pileckas · V V Pukhnachov · Remigio Russo. The flux problem for the Navier-Stokes equations. 2014.

6

Finn R, Smith D R. On the stationary solutions of the Navier-Stokes equations in two dimensions[J]. Archive for Rational Mechanics and Analysis, 1967, 25(1): 26-39.

7

Salvi R. The exterior non-stationary problem for the Navier-Stokes equations in regions with moving boundaries[J]. Journal of The Mathematical Society of Japan, 1990, 42(3): 495-509.

8

Russo A. On symmetric Leray solutions of the stationary Navier–Stokes equations[J]. Ricerche Di Matematica, 2010, 60(1): 151-176.

9

David Gilbarg · H F Weinberger. ASYMPTOTIC PROPERTIES OF LERAY'S SOLUTION OF THE STATIONARY TWO-DIMENSIONAL NAVIER-STOKES EQUATIONS. 1974.

10

Fischer T M, Hsiao G C, Wendland W L, et al. Singular perturbations for the exterior three-dimensional slow viscous flow problem[J]. Journal of Mathematical Analysis and Applications, 1985, 110(2): 583-603.

1

Luo F. Volume optimization, normal surfaces, and Thurston\u0027s equation on triangulated 3-manifolds[J]. Journal of Differential Geometry, 2009, 93(2): 299-326.

2

Jeff Erickson · Erin W Chambers. Computing interesting topological features. 2008.

1

Agmon S, Nirenberg L. Properties of solutions of ordinary differential equations in banach space[J]. Communications on Pure and Applied Mathematics, 1963, 16(2): 121-239.

2

Kaplan S. On the growth of solutions of quasi‐linear parabolic equations[J]. Communications on Pure and Applied Mathematics, 1963, 16(3): 305-330.

3

Paul Fife. Solutions of parabolic boundary problems existing for all time. 1964.

4

Denisov V N. On the behaviour of solutions of parabolic equations for large values of time[J]. Russian Mathematical Surveys, 2005, 60(4): 721-790.

5

R S Anderssen. The character of non-uniqueness in the conductivity modelling problem for the earth. 1970.

6

Arosio A. Asymptotic behaviour as of solutions of linear parabolic equations with discontinuous coefficients in[J]. Communications in Partial Differential Equations, 1979, 4(7): 769-794.

7

Gekeler E. Long-Range and Periodic Solutions of Parabolic Problems[J]. Mathematische Zeitschrift, 1973, 134(1): 53-66.

8

Ilyin A M, Kalashnikov A S, Oleynik O A, et al. Linear Second-Order Partial Differential Equations of the Parabolic Type[J]. Journal of Mathematical Sciences, 2002.

9

Pazy A. Asymptotic behavior of the solution of an abstract evolution equation and some applications[J]. Journal of Differential Equations, 1968, 4(4): 493-509.

10

Ju N Ceremnyh. THE BEHAVIOR OF SOLUTIONS OF BOUNDARY VALUE PROBLEMS FOR SECOND ORDER PARABOLIC EQUATIONS AS t GROWS WITHOUT BOUND. 1968.

1

Hata M. On the structure of self-similar sets[J]. Japan Journal of Applied Mathematics, 1985, 2(2): 381-414.

2

Kuiper N H. Double normals of convex bodies[J]. Israel Journal of Mathematics, 1964, 2(2): 71-80.

3

Norton A. Functions not constant on fractal quasi-arcs of critical points[J]. Proceedings of the American Mathematical Society, 1989, 106(2): 397-405.

4

Dorina Mitrea · Irina Mitrea · Marius Mitrea · Sylvie Monniaux. Nonlocally Convex Functional Analysis. 2013.

5

M L Brodski. ADMISSIBLE UNIFORM ESTIMATES FROM BELOW FOR DILATIONS IN MAPPINGS OF A CUBE INTO A CUBE OF HIGHER DIMENSION. 1967.

6

Universite Aixmarseille Sylvie Monniauxaffiliated Withufr Sciences. Quantitative Metrization Theory. 2012.

7

Dorina Mitrea · Irina Mitrea · Marius Mitrea · Sylvie Monniaux. Applications to Analysis on Quasimetric Spaces. 2013.

8

Universite Aixmarseille Sylvie Monniauxaffiliated Withufr Sciences. Functional Analysis on Quasi-Pseudonormed Groups. 2012.

9

Dorina Mitrea · Irina Mitrea · Marius Mitrea · Sylvie Monniaux. Functional Analysis on Quasi-Pseudonormed Groups. 2013.

10

Zhiying Wen · Lifeng Xi. The geometry of Whitneys critical sets. 2009.

1

C R Putnam. ABSOLUTE CONTINUITY OF CERTAIN UNITARY AND HALF-SCATTERING OPERATORS. 1962.

2

C R Putnam. The F. and M. Riesz theorem revisited. 1980.

1

Williams D P. Crossed products of C*-algebras[C]., 2007.

2

Busby R C. DOUBLE CENTRALIZERS AND EXTENSIONS OF C*-ALGEBRAS[J]. Transactions of the American Mathematical Society, 2014, 132(1).

3

Akemann C A, Pedersen G K, Tomiyama J, et al. Multipliers of C∗-algebras[J]. Journal of Functional Analysis, 1973, 13(3): 277-301.

4

Mackey G W. Infinite-dimensional group representations[J]. Bulletin of the American Mathematical Society, 1963, 69(5): 628-686.

5

Ellis R W. Locally compact transformation groups[J]. Duke Mathematical Journal, 1957, 24(2): 119-125.

6

Fell J M. Weak containment and induced representations of groups. II[J]. Transactions of the American Mathematical Society, 1964, 110(3): 424-447.

7

Robert C Busby. Double centralizers and extensions of *-algebras. 1968.

8

Mathai V, Rosenberg J. T-Duality for Torus Bundles with H-Fluxes via Noncommutative Topology[J]. Communications in Mathematical Physics, 2004, 253(3): 705-721.

9

Green P. C -ALGEBRAS OF TRANSFORMATION GROUPS WITH SMOOTH ORBIT SPACE[J]. Pacific Journal of Mathematics, 1977, 72(1): 71-97.

10

Karl H Hofmann. Representations of algebras by continuous sections. 1972.