Measuring one-dimensional diversity

Growth diversity in one dimensional fluctuating interfaces

A set of one dimensional interfaces involving attachment and detachment of k-particle neighbors is studied numerically using both large scale simulations and finite size scaling analysis. A labeling algorithm introduced by Barma and Dhar in related spin Hamiltonians enables to characterize the asymptotic behavior of the interface width according to the initial state of the substrate. For equal ...

Protecting Surfaces Using One-Dimensional Nanostructures

Ultraviolet waves, because of their short wavelength, have a high energy and considerable damaging effects on surfaces. Protection against ultraviolet radiations is one of the finishing treatments done on surfaces exposed to sunlight. The importance of this issue in relation to human health, due to complications such as skin burns and cancer, is doubled. Up t...

Transmission properties of one dimensional fractal structures

In this paper, the optical properties of one dimensional fractal structures are investigated. We consider six typical fractal photonic structures: the symmetric dual cantor-like fractal structure, the asymmetric dual cantor-like fractal structure, the single cantor-like fractal structure, the symmetric dual golden-section fractal structure, the asymmetric dual golden-section fractal structure a...

Selecting parental materials for hybridization by measuring genetic diversity

Measuring Diversity in Regression Ensembles

The problem of combining predictors to increase accuracy (often called ensemble learning) has been studied broadly in the machine learning community for both classification and regression tasks. The design of an ensemble is based on the individual accuracy of the predictors and also how different they are from one another. There is a significant body of literature on how to design and measure d...