In this work, we continue the study of the bifurcations of the critical points in a symmetric
Caldera potential energy surface. In particular, we study the influence of the depth of the …

In this paper, we analyze the influence of asymmetry on a Caldera potential energy surface.
We first study the effect of asymmetry on the structure of the periodic orbit dividing surfaces …

In a previous paper, we used a recent extension of the periodic-orbit dividing surfaces
method to distinguish the reactive and nonreactive parts in a three-dimensional (3D) …

We used for the first time the method of periodic orbit dividing surfaces (PODS) in a non-
integrable Hamiltonian system with three degrees of freedom. We have studied the structure …

In this work we analyze the bifurcation of dividing surfaces that occurs as a result of two
period-doubling bifurcations in a 2D caldera-type potential. We study the structure, the …

We apply the method of Lagrangian Descriptors (LDs) to a symmetric Caldera-type potential
energy surface which has three index-1 saddles surrounding a relatively flat region that …

In previous studies, we developed two techniques aimed at expanding the scope of
constructing a periodic orbit dividing surface within a Hamiltonian system with three or more …

In this paper, we extend the notion of periodic orbit-dividing surfaces (PODSs) to rotating
Hamiltonian systems with three degrees of freedom. First, we present how to apply our first …

In earlier research, we developed two techniques designed to expand the construction of a
periodic orbit dividing surface for Hamiltonian systems with three or more degrees of …

Of the various factors influencing kinetically controlled product ratios, the role of
nonstatistical dynamics is arguably the least well understood. In this paper, reactions were …