# barrier height in a sentence

### Examples

- While this effect is negligible for reactions with large activation energies, it becomes an important phenomenon for reactions with relatively low energy barriers, since the tunneling probability increases with decreasing
*barrier height*. - From equation ( ), one can observe that the current depends exponentially on the input voltage " V a ", also the
*barrier height*? " B ". - Since the tip-sample bias range in tunneling experiments is limited to \ pm \ phi / e, where \ phi is the apparent
*barrier height*, STM and STS only sample valence electron states. - When the variable-barrier model was applied to a set of proteins for which both the rate and DSC data are available, a very high correlation of 0.95 was obtained between the rates and
*barrier heights*. - Shown is the graphical definition of the "'Schottky
*barrier height*"', ? B, for an " n "-type semiconductor as the difference between the interfacial conduction band edge " E" - It is interesting that while the transmission coefficient of a potential barrier is always lower than one ( and decreases with increasing
*barrier height*and width ), two barriers in a row can be completely transparent for certain energies of the incident particle. - Band diagram for " n "-type semiconductor Schottky barrier at zero bias ( equilibrium ) with graphical definition of the "'Schottky
*barrier height*"', ? B, as the difference between the interfacial conduction band edge " E" - A classical particle with energy " E " larger than the
*barrier height*" V " 0 will be slowed down but never reflected by the barrier, while a classical particle with " E " 0 incident on the barrier from the left would always be reflected. - In the previous equation, A eff is the effective emission area at the injecting electrode, q is the electron charge, h is planck s constant, " m eff " / " m 0 " = 0.5, which is the effective mass of an electron in the conduction band of a sample, " d " is the sample thickness and " ? " is the
*barrier height*.