New PDF release: 4-Manifold topology I: Subexponential groups

By Freeadman M.H., Teichner P.

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Anal. 15 (2005), no. 6, 1162-1222. [14] A. Malchiodi, and M. Commun. Pure Appl. Math. 55(2002), 1507–1568. [15] A. Malchiodi and M. Montenegro, Multidimensional boundary layers for a singularly perturbed Neumann problem. Duke Math. J. 124 (2004), no. 1, 105–143. -M. Ni and J. Wei, Multiple clustered layer solutions for semilinear Neumann problems on a ball, Ann. Inst. H. Poincar´e Anal. 2, 143-163. -M. Ni and J. Wei, Boundary clustered interfaces for the Allen-Cahn equation, Pacific J. , to appear.

Tonegawa, On the convergence of stable phase transitions, Comm. Pure Appl. Math. 51(1998), 551-579. [23] P. H. Rabinowitz and E. Stredulinsky, Mixed states for an Allen-Cahn type equation, I, Comm Pure Appl. Math. 56(2003), 1078-1134. [24] P. H. Rabinowitz and E. Stredulinsky, Mixed states for an Allen-Cahn type equation, II, Calc. Var. Partial Differential Equations 21(2004), 157-207. [25] P. Sternberg and K. Zumbrun, Connectivity of phase boundaries in strictly convex domains, Arch. Rational Mech.

Ni, Singularly perturbed elliptic equations with symmetry: existence of solutions concentrating on spheres, Part I, Comm. Math. Phys. 235 (2003), 427-466. Ambrosetti, A. -M. Ni, Singularly perturbed elliptic equations with symmetry: existence of solutions concentrating on spheres, Part II, Indiana Univ. Math. J. 53(2004), no. 2, 297-329. [6] L. Bronsard and B. Stoth, On the existence of high multiplicity interfacses, Math. Res. Lett. 3 (1996), 117-131. [7] I. Chavel, Riemannian Geometry—A Modern Introduction, Cambridge Tracts in Math.

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4-Manifold topology I: Subexponential groups by Freeadman M.H., Teichner P.


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