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Tiêu đề Trends in Mathematics
Tác giả Mariarosaria Padula, Luisa Zanghirati
Trường học Università di Ferrara
Chuyên ngành Mathematics
Thể loại Book
Năm xuất bản 2007
Thành phố Ferrara
Định dạng
Số trang 228
Dung lượng 2,73 MB

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Ngày đăng: 27/05/2022, 15:13

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Tài liệu tham khảo Loại Chi tiết
[1] C.J. Amick, Steady solutions of the Navier-Stokes equations in unbounded channels and pipes, Ann. Scuola Norm. Sup. Pisa 4 (1977), 473–513 Sách, tạp chí
Tiêu đề: Steady solutions of the Navier-Stokes equations in unbounded channelsand pipes
Tác giả: C.J. Amick, Steady solutions of the Navier-Stokes equations in unbounded channels and pipes, Ann. Scuola Norm. Sup. Pisa 4
Năm: 1977
[2] H. Beir˜ ao da Veiga, Time-periodic solutions of the Navier-Stokes equations in un- bounded cylindrical domains – Leray’s problem for periodic flows, Arch. Ration.Mech. Anal. 178 (2005) n. 3, 301–325 Sách, tạp chí
Tiêu đề: Time-periodic solutions of the Navier-Stokes equations in un-bounded cylindrical domains – Leray’s problem for periodic flows
[3] G.P. Galdi and A.M. Robertson, The relation between flow rate and axial pressure gradient for time-periodic Poiseuille flow in a pipe, J. Math. Fluid Mech. 7 (2005) suppl. 2, 215–223 Sách, tạp chí
Tiêu đề: The relation between flow rate and axial pressuregradient for time-periodic Poiseuille flow in a pipe
[4] V. Keblikas and K. Pileckas, On the existence of a nonstationary Poiseuille solution, Siberian Math. J. 46 (2005) n. 3, 514–526 Sách, tạp chí
Tiêu đề: On the existence of a nonstationary Poiseuille solution
[5] O.A. Ladyzhenskaya, The mathematical theory of viscous incompressible flow, Gor- don and Breach, New York, London, Paris, 1969 Sách, tạp chí
Tiêu đề: The mathematical theory of viscous incompressible flow
[7] O.A. Ladyzhenskaya and V.A. Solonnnikov, On initial-boundary value problem for the linearized Navier–Stokes system in domains with noncompact boundaries, Trudy Mat. Inst. Steklov 159 (1983). English Transl.: Proc. Math. Inst. Steklov 159 (1984) n. 2, 35–40 Sách, tạp chí
Tiêu đề: On initial-boundary value problem forthe linearized Navier–Stokes system in domains with noncompact boundaries
Tác giả: O.A. Ladyzhenskaya and V.A. Solonnnikov, On initial-boundary value problem for the linearized Navier–Stokes system in domains with noncompact boundaries, Trudy Mat. Inst. Steklov 159
Năm: 1983
[8] O.A. Ladyzhenskaya, V.A. Solonnnikov and H. True, R´ esolution des ´ equations de Stokes et Navier-Stokes dans des tuyaux infinis, C.R. Acad. Sci. Paris S´ er. I Math.292 (1981) n. 4, 251–254 Sách, tạp chí
Tiêu đề: R´esolution des ´equations deStokes et Navier-Stokes dans des tuyaux infinis
[9] K. Pileckas, Existence of solutions with the prescribed flux of the Navier-Stokes sys- tem in an infinite pipe, J. Math. Fluid. Mech., First online (2005) Sách, tạp chí
Tiêu đề: Existence of solutions with the prescribed flux of the Navier-Stokes sys-tem in an infinite pipe
[10] K. Pileckas, On the behavior of a nonstationary Poiseuille solution as t → ∞ , Siberian Math. J. 46 (2005) n. 4, 707–716 Sách, tạp chí
Tiêu đề: On the behavior of a nonstationary Poiseuille solution as t → ∞
[11] K. Pileckas, On the nonstationary linearized Navier-Stokes problem in domains with cylindrical outlets to infinity, Math. Annalen 332 (2005) n. 2, 395–419 Sách, tạp chí
Tiêu đề: On the nonstationary linearized Navier-Stokes problem in domains withcylindrical outlets to infinity
[12] V.A. Solonnikov, Stokes and Navier–Stokes equations in domains with noncompact boundaries, Nonlinear partial differential equations and their applications. Coll` ege de France Seminar, Vol. IV, Paris, 1981/1982, 240–349, Res. Notes in Math., 84, Pitman, Boston, MA, 1983 Sách, tạp chí
Tiêu đề: Stokes and Navier–Stokes equations in domains with noncompactboundaries
[13] V.A. Solonnikov, Problems in the hydrodynamics of a viscous incompressible fluid in domains with noncompact boundaries (Russian). Algebra i Analiz 4 (1992) n. 6, 28–53. English Transl.: St. Petersburg Math. J. 4 (1992) n. 6, 1081–1102 Sách, tạp chí
Tiêu đề: Problems in the hydrodynamics of a viscous incompressible fluidin domains with noncompact boundaries

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