Marty Golubitsky

Reprint List

Department of Mathematics
The Ohio State University
Math Tower 618
231 West 18th Avenue
Columbus, OH 43210

E-MAIL: golubitsky.4@osu.edu
PHONE: 614-247-4758
FAX: 614-247-6643

D. Schaeffer

• M. Golubitsky, J. Marsden and D. Schaeffer. Bifurcation problems with hidden symmetries. In: Partial Differential Equations and Dynamical Systems. (W.E. Fitzgibbon III, ed.) Res. Notes in Math. 101 Pitman Press, 1984, 181-210. [PDF 1.0M]

• M. Golubitsky and D. Schaeffer. A discussion of symmetry and symmetry breaking. In: Singularity Theory. (P. Orlik, ed.) Proc. Symp. Pure Math. 40 , 1983, 499-516. [Abstract] [PDF 1.1M]

• M. Golubitsky and D. Schaeffer. Bifurcation with O(3) symmetry including applications to the Benard problem. Commun. Pure & Appl. Math. 35 (1982) 81-111. [PDF 1.2M]

• M. Golubitsky, B.L. Keyfitz and D. Schaeffer. A singularity theory analysis of the thermal chainbranching model. Commun. Pure & Appl. Math. 34 (1981) 433-463. [PDF 7.6M]

• D. Schaeffer and M. Golubitsky. Bifurcation analysis near a double eigenvalue of a model chemical reaction. Arch. Rational Mech. & Anal. 75 (1981) 315-347. [Abstract] [PDF 1.2M]

• M. Golubitsky and D. Schaeffer. A qualitative approach to steady state bifurcation theory. In: New Approaches to Nonlinear Problems in Dynamics. SIAM, 1980, 43-52, 257-270, 433-436.

• M. Golubitsky and D. Schaeffer. A singularity theory approach to steady state bifurcation theory. In: Nonlinear Partial Differential Equations and Applied Science. Dekker, 1980, 229-254. [PDF 995K]

• M. Golubitsky and D. Schaeffer. A theory for imperfect bifurcation via singularity theory. Commun. Pure and Appl. Math. 32 (1979) 1-77. [PDF 4.1M]

• M. Golubitsky and D. Schaeffer. Imperfect bifurcation in the presence of symmetry. Commun. Math. Phys. 67 (1979) 205-232. [PDF 2.6M]

• M. Golubitsky and D. Schaeffer. An analysis of imperfect bifurcation. Annals of New York Acad. of Sci. 316 (1979) 127-133. [PDF 231K]

• D. Schaeffer and M. Golubitsky. Boundary conditions and mode jumping in the buckling of a rectangular plate. Commun. Math. Phys. 69 (1979) 209-236. [Abstract] [PDF 1.4M]

• M. Golubitsky and D. Schaeffer. Stability of shock waves for a single conservation law. Adv. Math. 16 (1) (1975) 65-71. [PDF 333K]