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TBD

[831] $B$($H$) does not have the approximation propertydoes not have the approximation property

Andrzej Szankowski The Hebrew University of Jerusalem, Jerusalem, israel

TBD mathscidoc:1701.331593

Acta Mathematica, 147, (1), 89-108, 1981.4

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[832] The geometry of optimal transportation

Wilfrid Gangbo School of Mathematics, Georgia Institute of Technology Robert J. McCann Department of Mathematics, Brown University

TBD mathscidoc:1701.331828

Acta Mathematica, 177, (2), 113-161, 1996.5

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[833] Blowup of small data solutions for a class of quasilinear wave equations in two space dimensions, II

Serge Alinhac Département de Mathématiques Université Paris-Sud, Université Paris-Sud

TBD mathscidoc:1701.331862

Acta Mathematica, 182, (1), 1-23, 1997.10

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[834] Values of Brownian intersection exponents, I: Half-plane exponents

Gregory F. Lawler Department of Mathematics, Duke University Oded Schramm Microsoft Research, 1, Microsoft Way, Redmond, WA, USA Wendelin Werner Département de Mathématiques, Université Paris-Sud

TBD mathscidoc:1701.331908

Acta Mathematica, 187, (2), 237-273, 2000.1

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[835] $C$^{∞}convex functions and manifolds of positive curvature

R. E. Greene University of California, Los Angeles, Calif., USA H. Wu University of California, Berkeley, Calif., USA

TBD mathscidoc:1701.331503

Acta Mathematica, 137, (1), 209-245, 1975.7

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TBD

[831] $B$($H$) does not have the approximation propertydoes not have the approximation property

Andrzej Szankowski The Hebrew University of Jerusalem, Jerusalem, israel

TBD mathscidoc:1701.331593

[832] The geometry of optimal transportation

Wilfrid Gangbo School of Mathematics, Georgia Institute of Technology Robert J. McCann Department of Mathematics, Brown University

TBD mathscidoc:1701.331828

[833] Blowup of small data solutions for a class of quasilinear wave equations in two space dimensions, II

Serge Alinhac Département de Mathématiques Université Paris-Sud, Université Paris-Sud

TBD mathscidoc:1701.331862

[834] Values of Brownian intersection exponents, I: Half-plane exponents

Gregory F. Lawler Department of Mathematics, Duke University Oded Schramm Microsoft Research, 1, Microsoft Way, Redmond, WA, USA Wendelin Werner Département de Mathématiques, Université Paris-Sud

TBD mathscidoc:1701.331908

[835] $C$^{∞}convex functions and manifolds of positive curvature

R. E. Greene University of California, Los Angeles, Calif., USA H. Wu University of California, Berkeley, Calif., USA

TBD mathscidoc:1701.331503

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