A New Geometric Proposal for the Hamiltonian Description of Classical Field Theories
A new geometric setting for classical field theories
A new Hamiltonian formalism for singular Lagrangian theories
A new hierarchy of integrable systems associated to Hurwitz spaces
A new integrable system on the sphere and conformally equivariant quantization
A new integral representation for the Riemann Zeta function
A new interpretation for the mass of a classical relativistic particle
A New Kind of Deformed Hermite Polynomials and Its Applications
A new kind of geometric phases in open quantum systems and higher gauge theory
A New Kind of Graded Lie Algebra and Parastatistical Supersymmetry
A new kind of representations on noncommutative phase space
A new kind of solutions of the Einstein's field equations with non-vanishing cosmological constant
A new Lax pair for the sixth Painlevé equation associated with $\hat{\mathfrak{so}}(8)$
A new Lie algebra expansion method: Galilei expansions to Poincare and Newton-Hooke
A new Lie systems approach to second-order Riccati equations
A New Look at the Arcsine Law and "Quantum-Classical Correspondence"
A New Look at the Multidimensional Inverse Scattering Problem
A new macroscopic model derived from the Boltzmann equation and the discontinuous Galerkin method for solving kinetic equations
A New Method of Strong-Coupling Expansion
A New Mode Reduction Strategy for the Generalized Kuramoto-Sivashinsky Equation