Convexity Methods in Hamiltonian Mechanics (Ivar Ekeland). - Tudor S. Ratiu (SIAM Rev., 1992)

Tensors and Manifolds (Robert H. Wasserman). - Tudor S. Ratiu (SIAM Rev., 1993)

Bifurcation of relative equilibria in mechanical systems with symmetry. - Pascal Chossat; Debra Lewis; Juan-Pablo Ortega; Tudor S. Ratiu (Adv. Appl. Math., 2003)

Controllability of Poisson Systems. - Petre Birtea; Mircea Puta; Tudor S. Ratiu (SIAM J. Control. Optim., 2004)

The geometric structure of complex fluids. - François Gay-Balmaz; Tudor S. Ratiu (Adv. Appl. Math., 2009)

Mechanical Systems: Symmetries and Reduction. - Jerrold E. Marsden; Tudor S. Ratiu (Encyclopedia of Complexity and Systems Science, 2009)

The Momentum Map Representation of Images. - Martins Bruveris; François Gay-Balmaz; Darryl D. Holm; Tudor S. Ratiu (J. Nonlinear Sci., 2011)

Exact geometric theory of dendronized polymer dynamics. - François Gay-Balmaz; Darryl D. Holm; Vakhtang Putkaradze; Tudor S. Ratiu (Adv. Appl. Math., 2012)

Stability of Equilibria for the $ mathfrak{so}(4)$ Free Rigid Body. - Petre Birtea; Ioan Casu; Tudor S. Ratiu; Murat Turhan (J. Nonlinear Sci., 2012)

Invariant Higher-Order Variational Problems II. - François Gay-Balmaz; Darryl D. Holm; David M. Meier; Tudor S. Ratiu; François-Xavier Vialard (J. Nonlinear Sci., 2012)

Reduced Variational Formulations in Free Boundary Continuum Mechanics. - François Gay-Balmaz; Jerrold E. Marsden; Tudor S. Ratiu (J. Nonlinear Sci., 2012)

Double bracket flows, toda flows and rigid body toda. - Anthony M. Bloch; François Gay-Balmaz; Tudor S. Ratiu (Allerton, 2013)

Multisymplectic Lie group variational integrator for a geometrically exact beam in R3. - François Demoures; François Gay-Balmaz; Marin Kobilarov; Tudor S. Ratiu (Commun. Nonlinear Sci. Numer. Simul., 2014)

Discrete variational Lie group formulation of geometrically exact beam dynamics. - François Demoures; François Gay-Balmaz; Sigrid Leyendecker; Sina Ober-Blöbaum; Tudor S. Ratiu; Yves Weinand (Numerische Mathematik, 2015)

Stochastic Variational Principles for Dissipative Equations with Advected Quantities. - Xin Chen; Ana Bela Cruzeiro; Tudor S. Ratiu (J. Nonlinear Sci., 2023)