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  • 1
    Online Resource
    Online Resource
    San Diego :Elsevier Science & Technology,
    Keywords: Boundary value problems. ; Fluid dynamics. ; Electronic books.
    Type of Medium: Online Resource
    Pages: 1 online resource (323 pages)
    Edition: 1st ed.
    ISBN: 9780080875439
    Series Statement: Issn Series ; v.Volume 22
    DDC: 532.0501515
    Language: English
    Note: Front Cover -- Studies in Mathematics and Its Applications, Volume 22 -- Copyright Page -- CONTENTS -- Preface -- CHAPTER 1. MODELS OF THE DYNAMICS OF HETEROGENEOUS MEDIA AND THE BODY OF MATHEMATICS -- 1. Models of mechanics of heterogeneous fluids -- 2. Auxiliary information from analysis and differential equations -- CHAPTER 2. CORRECTNESS "IN THE WHOLE" OF THE BOUNDARY PROBLEMS FOR EQUATIONS OF ONE-DIMENSIONAL NON-STATIONARY MOTION OF A VISCOUS GAS -- 1. Formulation of the basic boundary problem. Lagrange variables -- 2. Auxiliary constructions -- 3. Estimates for density and temperature from above and below -- 4. A priori estimates for derivatives -- 5. Proof of the theorem of existence and uniqueness -- 6. The Cauchy problem -- 7. Other boundary value problems -- 8. Stabilization of solutions under infinite time increase -- 9. Unsolved problems -- CHAPTER 3. INITIAL-BOUNDARY VALUE PROBLEMS FOR THE NAVIER-STOKES EQUATIONS OF NONHOMOGENEOUS VISCOUS INCOMPRESSIBLE FLUID -- 1. The existence of generalized solutions -- 2. Differential properties of the generalized solutions -- 3. Unilateral boundary problems -- 4. A model of an inhomogeneous fluid with diffusion -- 5. Model of a medium with intrinsic degrees of freedom -- 6. Problems unsolved -- CHAPTER 4. CORRECTNESS OF THE PROBLEM OF FLOW THROUGH AN IDEAL INCOMPRESSIBLE LIQUID -- 1 Formulation of the problem and the basic result -- 2. Equivalent formulations of the boundary problem -- 3. The method of successive approximations -- 4. A priori estimates -- 5. Proof of the existence and the uniqueness of the solution -- 6. Some generalizations of the basic theorem -- 7. Unsolved problems -- CHAPTER 5. FILTRATION OF IMMISCIBLE LIQUIDS -- 1. Reduction of equations, formulation of problem -- 2. Determination of generalized solutions. Problem regulariz-ation, maximum and compactness principles. , 3. The theorem of existence of generalized solutions -- 4. Determination of the summed velocity of inhomogeneous liquid filtration -- 5. On distribution of phase saturation on a given field of a summed filtration velocity -- 6. On a joint problem -- 7. Stationary problem -- 8. Further smoothness of regular non-stationary problem solutions -- 9. Degenerating non-stationary problem -- 10. Approximation solution of two-phase filtration problems -- 11. Unsolved problems -- REFERENCES.
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  • 2
    Keywords: Differential equations, Partial-Numerical solutions-Congresses. ; Boundary value problems-Congresses. ; Continuum mechanics-Congresses. ; Electronic books.
    Description / Table of Contents: Proceedings of the Workshop on Energy Methods for Free Boundary Problems in Continuum Mechanics, held in Oviedo, Spain, March 21-23, 1994.
    Type of Medium: Online Resource
    Pages: 1 online resource (180 pages)
    Edition: 1st ed.
    ISBN: 9789400903371
    DDC: 531.01515353
    Language: English
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  • 3
    Electronic Resource
    Electronic Resource
    Springer
    Journal of applied mechanics and technical physics 30 (1989), S. 182-189 
    ISSN: 1573-8620
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mechanical Engineering, Materials Science, Production Engineering, Mining and Metallurgy, Traffic Engineering, Precision Mechanics , Physics
    Type of Medium: Electronic Resource
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  • 4
    Electronic Resource
    Electronic Resource
    Springer
    Journal of mathematical sciences 21 (1983), S. 637-644 
    ISSN: 1573-8795
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics
    Notes: Abstract One proves that the solutions of the system of equations of the two-phase filtration in the multidimensional case describe a process which propagates with a finite velocity. This statement is proved also for a certain class of degenerate second-order parabolic equations.
    Type of Medium: Electronic Resource
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  • 5
    Publication Date: 2016-03-19
    Description: In this work, we study the Dirichlet problem for a class of non-linear coupled systems of reaction–diffusion non-local type: \[ \begin{cases} u_t-a_1(l_1(u),l_2(v))\Delta u+\lambda_1|u|^{p-2}u=f_1 Lovat (1997, Some remarks on non-local elliptic and parabolic problems. Proceedings of the Second World Congress of Nonlinear Analysts, Part 7 (Athens, 1996) , vol. 30. pp. 4619–4627), Corrêa et al. (2004, On a class of problems involving a nonlocal operator. Appl. Math. Comput. , 147 , 475–489), Raposo et al. (2008, Solution and asymptotic behaviour for a non-local coupled system of reaction–diffusion. Acta Appl. Math. , 102 , 37–56) and in Simsen & Ferreira (2014, A global attractor for a nonlocal parabolic problem. Nonlinear Stud. , 21 , 405–416) for coupled systems.
    Print ISSN: 0272-4960
    Electronic ISSN: 1464-3634
    Topics: Mathematics
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