Abstract
The nudged elastic band (NEB) method has been widely employed for reaction path (RP) finding; however, certain NEB calculations do not converge to the minimum energy paths (MEPs) because of the occurrence of kinks, which are caused by the free bending of bands. Thus, we propose an extension of the NEB method, called the nudged elastic stiffness band (NESB) method, which adds the stress of stiffness using a beam theory. Here we present results from three examples: the NFK potential, the RPs of the Witting reaction, and finding saddle points for a set of five chemical reaction benchmarks. The results showed that the NESB method has three advantages: to decrease the number of iterations, shrink the length of the pathways from reducing unnecessary fluctuations, and find TS structures by converging to paths close to the MEPs for systems that have sharp curves on the MEPs.
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