论文信息 - D.-A. Geba, M. G. Grillakis: An Introduction to the Theory of Wave Maps and Related Geometric Problems - 字舞流文

D.-A. Geba, M. G. Grillakis: An Introduction to the Theory of Wave Maps and Related Geometric Problems

Michael Struwe | M. Struwe

[1] D. Tataru,et al. Regularity of Wave-Maps in Dimension 2 + 1 , 2009, 0907.3148.

[2] D. Tataru,et al. Energy Dispersed Large Data Wave Maps in 2 + 1 Dimensions , 2009, 0906.3384.

[3] D. Tataru,et al. Renormalization and blow up for charge one equivariant critical wave maps , 2006, math/0610248.

[4] M. Struwe. Equivariant wave maps in two space dimensions , 2003 .

[5] T. Tao. Global Regularity of Wave Maps¶II. Small Energy in Two Dimensions , 2000, math/0011173.

[6] T. Tao. Global regularity of wave maps, I: small critical Sobolev norm in high dimension , 2000, math/0010068.

[7] D. Christodoulou,et al. On the regularity of spherically symmetric wave maps , 1993 .

[8] Jalal Shatah,et al. Weak solutions and development of singularities of the SU(2) σ‐model , 1988 .

[9] Gu Chao-hao. On the cauchy problem for harmonic maps defined on two‐dimensional Minkowski space , 1980 .

[10] Jalal Shatah,et al. The Cauchy problem for wave maps , 2002 .

[11] D. Christodoulou,et al. On the asymptotic behavior of spherically symmetric wave maps , 1993 .