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Items by Toland, John

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Number of items: 16.

Book/s

Buffoni, B. and Toland, J. F., 2003. Analytic Theory of Global Bifurcation. Princeton and Oxford: Princeton University Press.

Buffoni, B. and Toland, J. F., 2002. Introduction a la Theorie Globale des Bifurcations. Presses Polytechniques et Universitaires Romandes.

Articles

Shargorodsky, E. and Toland, J. F., 2006. Bernoulli Free Boundary Problems. Memoirs of American Mathematical Society

Crispin, D. J. and Toland, J. F., 2005. Galerkin's method, monotonicity and linking for indefinite Hamiltonian systems with bounded potential energy. Calculus of Variations and Partial Differential Equations, 23 (2), pp. 205-226.

Buffoni, B., Sere, E. and Toland, J. F., 2005. Minimization Methods for Quasi-Linear Problems with an Application to Periodic Water Waves. SIAM Journal on Mathematical Analysis (SIMA), 36 (4), pp. 1080-1094.

Iooss, G., Plotnikov, P. I. and Toland, J. F., 2005. Standing waves on an infinitely deep perfect fluid under gravity. Archive for Rational Mechanics and Analysis, 177 (3), pp. 367-478.

Plotnikov, P. I. and Toland, J. F., 2004. Convexity of Stokes waves of extreme form. Archive for Rational Mechanics and Analysis, 171 (3), pp. 349-416.

Shargorodsky, E. and Toland, J. F., 2003. A Riemann-Hilbert problem and the Bernoulli boundary condition in the variational theory of Stokes waves. Annales De L Institut Henri Poincare: Analyse Non Linéaire, 20 (1), pp. 37-52.

Plotnikov, P. I. and Toland, J. F., 2003. On the second Stokes conjecture for the wave of extreme form. Doklady Mathematics, 67 (3), pp. 366-368.

Shargorodsky, E. and Toland, J. F., 2003. Riemann-Hilbert theory for problems with vanishing coefficients that arise in nonlinear hydrodynamics. Journal of Functional Analysis, 197, pp. 283-300.

Buffoni, B., Sere, E. and Toland, J. F., 2003. Surface waves as saddle points of the energy. Calculus of Variations and Partial Differential Equations, 17 (2), pp. 199-220.

Toland, J. F., 2002. A pseudo-differential equations for Stokes waves. Archive for Rational Mechanics and Analysis, 162, pp. 179-189.

Toland, J. F., 2001. Continuity and differentiability of Nemytskii operators in the Hardy space H^{1,1}_R. Arkiv fur Mathematik, 39, pp. 383-394.

Buffoni, B. and Toland, J. F., 2001. Dual free boundaries for Stokes waves. Comptes Rendus Mathematique, 332, pp. 73-78.

Plotnikov, P. I. and Toland, J. F., 2001. Nash-Moser theory for standing water waves. Archive for Rational Mechanics and Analysis, 159 (1), pp. 1-83.

Champneys, A., Harris, S. C., Toland, J., Warren, J. and Williams, D., 1995. Algebra, analysis and probability for a coupled system of reaction-diffusion equations. Philosophical Transactions: Mathematical, Physical and Engineering Sciences, 350 (1692), pp. 69-112.

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