BAIL 2006 Book of Abstracts - Institut für Numerische und ...

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A.-M. IL’IN, B.I. SULEIMANOV: The coefficients of inner asymptotic expansions for solutions of some singular boundary value problems ✬ ✫ �� s = x|t| −3/2 , f 3 (s) + f(s) − s = 0. �� t → ∞ �� u(x, t) �� u(x, t) = t 1/2 � ∞� g(s) + t −4j ∞� vj(s) + t −2k � wk(ξ) j=1 s = x|t| −3/2 , g(s) 3 − g(s) − s = 0, w0(ξ) = −1 + tanh ξ √ 2 , ξ = st 2 �� t > T > 0. �� H(x, t) �� t � 0� �� H(x, t) �� k=0 t > 0, x < xc(t) = 2 √ 27 t 3/2 �� t > 0, x > xc(t). �� H(x, t) �� x = xc(t). �� t → −∞ �� x = xc(t) �� u(x, t) = v(s, t)|t| 1/2 �� s = x |t| −3/2 , ∞� v(s, t) = |t| k=0 −5k/2 v − k (s). �� s = 2 √ �� 27 �� z = (s − s∗)t 5/3 , r = ( 1 √ 3 + v(s, t))t 5/6 . �� (z − z0) = ηt −5/6 , w = r(z)t −5/6 = (v(s) + 1/ √ 3) �� z0 �� Ai(−3 1/6 z)� �� 1. u(x, t) = as t 1/2 ∞� k=0 2. u(x, t) = as t 1/2 [− 1 √ 3 + t −5/6 � |t| −5k/2 v + k (s), � ∞� r0(z) + t −5j/6 � rj(z) ] Speaker: IL’IN, A.M. 94 BAIL 2006 j=1 ✩ ✪
A.-M. IL’IN, B.I. SULEIMANOV: The coefficients of inner asymptotic expansions for solutions of some singular boundary value problems ✬ ✫ �� 3. u(x, t) = as t 1/2 [− 1 √ 3 + ∞� t −5k/6 wk(ln t, η)]. �� Speaker: IL’IN, A.M. 95 BAIL 2006 � k=0 ✩ ✪
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BAIL 2006 International Conference
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Plenary Session 1 Session 2 Session
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Room School-Lab (SL) Room MPI Sessi
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Room School-Lab (SL) Room MPI Tuesd
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Room School-Lab (SL) Room MPI Minis
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Contents Greetings . . . . . . . .
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CONTENTS S. HEMAVATHI, S. VALARMATH
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CONTENTS G. LUBE: A stabilized fini
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Plenary Presentations
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P. HOUSTON: Discontinuous Galerkin
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M. STYNES: Convection-diffusion pro
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V. GRAVEMEIER, S. LENZ, W.A. WALL:
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Minisymposia
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R.K. DUNNE, E. O’RIORDAN, M.M. TU
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G.I. SHISHKIN: A posteriori adapted
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W. LAYTON, I. STANCULESCU: Numerica
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H. WANG: A Component-Based Eulerian
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R. HARTMANN: Discontinuous Galerkin
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V. HEUVELINE: On a new refinement s
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J.A. MACKENZIE, A. NICOLA: A Discon
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R. SCHNEIDER, P. JIMACK: Anisotropi
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Speaker: Debopam Das, Tapan Sengupt
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M.H. BUSCHMANN, M. GAD-EL-HAK: Turb
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A. NAYAK, D. DAS: Three-dimesnional
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J. HUSSONG, N. BLEIER, V.V. RAM: Th
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T.K. SENGUPTA, A. KAMESWARA RAO: Sp
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L. SAVIĆ, H. STEINRÜCK: Asymptoti
Page 65 and 66: G.I. Shiskin, P. Hemker Robust Meth
Page 67 and 68: D. BRANLEY, A.F. HEGARTY, H. PURTIL
Page 69 and 70: T. LINSS, N. MADDEN: Layer-adapted
Page 71 and 72: L.P. SHISHKINA, G.I. SHISHKIN: A Di
Page 73 and 74: I.V. TSELISHCHEVA, G.I. SHISHKIN: D
Page 75 and 76: S. HEMAVATHI, S. VALARMATHI: A para
Page 77 and 78: J. Maubach, I, Tselishcheva Robust
Page 79 and 80: M. ANTHONISSEN, I. SEDYKH, J. MAUBA
Page 81 and 82: S. LI, L.P. SHISHKINA, G.I. SHISHKI
Page 83 and 84: A.I. ZADORIN: Numerical Method for
Page 85 and 86: P. ZEGELING: An Adaptive Grid Metho
Page 87: Contributed Presentations
Page 90 and 91: F. ALIZARD, J.-CH. ROBINET: Two-dim
Page 92 and 93: TH. ALRUTZ, T. KNOPP: Near-wall gri
Page 94 and 95: M. BAUSE: Aspects of SUPG/PSPG and
Page 96 and 97: L. BOGUSLAWSKI: Sheare Stress Distr
Page 98 and 99: A.CANGIANI, E.H.GEORGOULIS, M. JENS
Page 100 and 101: C. CLAVERO, J.L. GRACIA, F. LISBONA
Page 102 and 103: B. EISFELD: Computation of complex
Page 104 and 105: A. FIROOZ, M. GADAMI: Turbulence Fl
Page 106 and 107: A. FIROOZ, M. GADAMI: Turbulence Fl
Page 108 and 109: S.A. GAPONOV, G.V. PETROV, B.V. SMO
Page 110 and 111: M. HAMOUDA, R. TEMAM: Boundary laye
Page 112 and 113: M. HAMOUDA, R. TEMAM: Boundary laye
Page 114 and 115: M. HÖLLING, H. HERWIG: Computation
Page 118 and 119: W.S. ISLAM, V.R. RAGHAVAN: Numerica
Page 120 and 121: D. KACHUMA, I. SOBEY: Fast waves du
Page 122 and 123: A. KAUSHIK, K.K. SHARMA: A Robust N
Page 124 and 125: P. KNOBLOCH: On methods diminishing
Page 126 and 127: T. KNOPP: Model-consistent universa
Page 128 and 129: J.-S. LEU, J.-Y. JANG, Y.-C. CHOU:
Page 130 and 131: V.D. LISEYKIN, Y.V. LIKHANOVA, D.V.
Page 132 and 133: G. LUBE: A stabilized finite elemen
Page 134 and 135: H. LÜDEKE: Detached Eddy Simulatio
Page 136 and 137: K. MANSOUR: Boundary Layer Solution
Page 138 and 139: J. MAUSS, J. COUSTEIX: Global Inter
Page 140 and 141: O. MIERKA, D. KUZMIN: On the implem
Page 142 and 143: K. MORINISHI: Rarefied Gas Boundary
Page 144 and 145: A. NASTASE: Qualitative Analysis of
Page 146 and 147: F. NATAF, G. RAPIN: Application of
Page 148 and 149: N. NEUSS: Numerical approximation o
Page 150 and 151: M.A. OLSHANSKII: An Augmented Lagra
Page 152 and 153: N. PARUMASUR, J. BANASIAK, J.M. KOZ
Page 154 and 155: B. RASUO: On Boundary Layer Control
Page 156 and 157: H.-G. ROOS: A Comparison of Stabili
Page 158 and 159: B. SCHEICHL, A. KLUWICK: On Turbule
Page 160 and 161: O. SHISHKINA, C. WAGNER: Boundary a
Page 162 and 163: M. STYNES, L. TOBISKA: Using rectan
Page 164 and 165: P. SVÁ ˘CEK: Numerical Approximat
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N.V. TARASOVA: Full asymptotic anal
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C.H. TAI, C.-Y. CHAO, J.-C. LEONG,
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H. TIAN: Uniformly Convergent Numer
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ABOUTUNSTEADYBOUNDARYLAYERONADIHEDR
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A.E.P. VELDMANN: High-order symmetr
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Z.-H. YANG, Y.-Z. LI, Y. ZHU: Appli
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Q. YE: Numerical simulation of turb
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Participants
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Mrs.Maragatha Meenakshi Ponnusamy P
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Authors Alizard, F., 67 Alrutz, Th,
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