MathSciDoc: An Archive for Mathematician ∫

1

Bishop C J, Jones P W. Hausdorff dimension and Kleinian groups[J]. Acta Mathematica, 1994, 179(1): 1-39.

2

Curtis T Mcmullen. The Classification of Conformal Dynamical Systems. 1995.

3

Pekka Tukia. On isomorphisms of geometrically finite Möbius groups. 1985.

4

Curtis T Mcmullen. Hausdorff dimension and conformal dynamics. I. Strong convergence of Kleinian groups. 1999.

5

Avila A, Lyubich M. Hausdorff dimension and conformal measures of Feigenbaum Julia sets[J]. Journal of the American Mathematical Society, 2008, 21(2): 305-363.

6

Michael Kapovich. KLEINIAN GROUPS IN HIGHER DIMENSIONS. 2007.

7

Kinneberg K. Rigidity for Quasi-M\\\

8

Kholodenko A L. Boundary Conformal Field Theories, Limit Sets of Kleinian Groups and Holography[J]. Journal of Geometry and Physics, 1999, 35(2): 193-238.

9

Canary R D, Minsky Y N, Taylor E, et al. Spectral theory, Hausdorff dimension and the topology of hyperbolic 3-manifolds[J]. Journal of Geometric Analysis, 1998, 9(1): 17-40.

10

Seade J, Verjovsky A. Higher dimensional complex Kleinian groups[J]. Mathematische Annalen, 2002, 322(2): 279-300.

1

Wang M, Ziller W. Einstein metrics with positive scalar curvature[C]., 1986: 319-336.

2

Shankar K. Isometry groups of homogeneous spaces with positive sectional curvature[J]. Differential Geometry and Its Applications, 2001, 14(1): 57-78.

3

Heintze E, Ziller W. Isotropy irreducible spaces and s-representations[J]. Differential Geometry and Its Applications, 1996, 6(2): 181-188.

4

Nikonorov Y G, Rodionov E D. Compact homogeneous Einstein 6-manifolds[J]. Differential Geometry and Its Applications, 2003, 19(3): 369-378.

5

Goette S, Kitchloo N, Shankar K, et al. DIFFEOMORPHISM TYPE OF THE BERGER SPACE SO (5)/ SO (3)[J]. American Journal of Mathematics, 2004, 126(2): 395-416.

6

Maeda Y, Rosenberg S, Tondeur P, et al. Minimal orbits of metrics[J]. Journal of Geometry and Physics, 1997: 319-349.

7

Latifi D. NATURALLY REDUCTIVE HOMOGENEOUS RANDERS SPACES[J]. Journal of Geometry and Physics, 2010, 60(12): 1968-1973.

8

Deng F, Zhou X Y. Rigidity of automorphism groups of invariant domains in homogeneous Stein spaces[J]. Izvestiya: Mathematics, 2014, 78(1): 34-58.

9

Hu Z, Deng S. Invariant fourth root Finsler metrics on the Grassmannian manifolds[J]. Journal of Geometry and Physics, 2011, 61(1): 18-25.

10

Araujo F M. Some Einstein Homogeneous Riemannian Fibrations[J]. Differential Geometry and Its Applications, 2009, 28(3): 241-263.

1

Mawhin J. Topological degree and boundary value problems for nonlinear differential equations[C]., 1993: 74-142.

2

Haim Brezis. Periodic solutions of nonlinear vibrating strings and duality principles. 1983.

3

A Bahri · P L Lions. Morse index of some min-max critical points. I: application to multiplicity results. 1988.

4

Clapp M. Morse Indices at Mountain Pass Orbits of Symmetric Functionals[C]., 2002: 1-13.

5

Capietto A, Mawhin J, Zanolin F, et al. A Continuation Approach To Superlinear Periodic Boundary-value-problems[J]. Journal of Differential Equations, 1990, 88(2): 347-395.

6

Long Y M. Multiple solutions of perturbed superquadratic second order Hamiltonian systems[J]. Transactions of the American Mathematical Society, 1989, 311(2): 749-780.

7

Zhang Q, Liu C. Infinitely many homoclinic solutions for second order Hamiltonian systems[J]. Nonlinear Analysis-theory Methods \u0026 Applications, 2010, 72(2): 894-903.

8

Phillipe Bolle · Nassif Ghoussoub · Hossein Tehrani. The multiplicity of solutions in non-homogeneous boundary value problems. 2000.

9

Clifford Henry Taubes. A framework for Morse theory for the Yang-Mills functional. 1988.

10

Mawhin J. Topological degree and boundary value problems for nonlinear differential equations[C]., 1993: 74-142.

1

Pisier G. Probabilistic methods in the geometry of Banach spaces[C]., 1986: 167-241.

2

Talagrand M. Regularity of gaussian processes[J]. Acta Mathematica, 1987, 159(1): 99-149.

3

Jan Rosinski · Wojbor A Woyczynski. On Ito Stochastic Integration with Respect to $p$-Stable Motion: Inner Clock, Integrability of Sample Paths, Double and Multiple Integrals. 1986.

4

Lee J R, Naor A. Extending Lipschitz functions via random metric partitions[J]. Inventiones Mathematicae, 2005, 160(1): 59-95.

5

Ball K M. MARKOV CHAINS, RIESZ TRANSFORMS AND LIPSCHITZ MAPS[J]. Geometric and Functional Analysis, 1992, 2(2): 137-172.

6

Bourgain J, Milman V D, Wolfson H E, et al. On type of metric spaces[J]. Transactions of the American Mathematical Society, 1986, 294(1): 295-317.

7

Assaf Naor · Yuval Peres · Oded Schramm · Scott Sheffield. Markov chains in smooth Banach spaces and Gromov-hyperbolic metric spaces. 2004.

8

Johnson W B, Lindenstrauss J, Schechtman G, et al. Extensions of lipschitz maps into Banach spaces[J]. Israel Journal of Mathematics, 1986, 54(2): 129-138.

9

Evarist Gine · Marjorie G Hahn · P Vatan. Max-infinitely divisible and max-stable sample continuous processes. 1990.

10

Weron A. Stable processes and measures; A survey[C]., 1984: 306-364.

1

Tadeusz Iwaniec · Gaven Martin. Quasiregular mappings in even dimensions. 1993.

2

Tadeusz Iwaniec. p-Harmonic tensors and quasiregular mappings. 1992.

3

Donaldson S K, Sullivan D P. Quasiconformal 4-manifolds[J]. Acta Mathematica, 1989, 163(1): 181-252.

4

Connes A, Sullivan D, Teleman N, et al. Quasiconformal mappings, operators on hilbert space, and local formulae for characteristic classes[J]. Topology, 1994, 33(4): 663-681.

5

Jonathan Rosenberg · Shmuel Weinberger. HigherG-signatures for Lipschitz manifolds. 1993.

6

Luck W, Mathematik F, Schick T, et al. Various L 2 -signatures and a topological L 2 -signature theorem[C]., 2002.

7

Moscovici H. Eigenvalue Inequalities and Poincar\\\u0027{e} Duality in Noncommutative Geometry[J]. Communications in Mathematical Physics, 1997, 184(3): 619-628.

8

Rosenberg J, Weinberger S. An equivariant Novikov conjecture[J]. K-theory, 1990, 4(1): 29-53.

9

Moscovici H, Wu F. Localization of topological pontryagin classes via finite propagation speed[J]. Geometric and Functional Analysis, 1994, 4(1): 52-92.

10

Dshtein V G, Mitrea I, Mitrea M, et al. Hodge decompositions with mixed boundary conditions and applications to partial differential equations on lipschitz manifolds[J]. Journal of Mathematical Sciences, 2010, 172(3): 347-400.

1

Miyachi H. Unification of extremal length geometry on Teichmüller space via intersection number[J]. Mathematische Zeitschrift, 2012: 1065-1095.

2

Leininger C J, Schleimer S. Connectivity of the space of ending laminations[J]. Duke Mathematical Journal, 2008, 150(3): 533-575.

3

Gardiner F P. Measured foliations and the minimal norm property for quadratic differentials[J]. Acta Mathematica, 1984, 152(1): 57-76.

4

Kholodenko A L. Use of Quadratic Differentials for Description of Defects and Textures in Liquid Crystals and 2+1 Gravity[J]. Journal of Geometry and Physics, 1999: 59-102.

5

Gardiner F P, Harvey W J. Universal Teichmuller Space[C]., 2000: 457-492.

6

Dumas D. The Schwarzian derivative and measured laminations on Riemann surfaces[J]. Duke Mathematical Journal, 2005, 140(2): 203-243.

7

Masumoto M. Conformal mappings of a once-holed torus[J]. Journal D Analyse Mathematique, 1995, 66(1): 117-136.

8

Liu J. ON THE EXISTENCE OF JENKINS-STREBEL DIFFERENTIALS[J]. Bulletin of The London Mathematical Society, 2004, 36(03): 365-377.

9

Liu J. Jenkins–Strebel differentials with poles[J]. Commentarii Mathematici Helvetici, 2008, 83(1): 211-240.

10

Nag S. Mathematics in and out of String Theory[C]., 1995: 187-220.