The “Projection-by-Projection” (PbP) criterion for multiaxial random fatigue loadings

Random Projection-Based Anderson-Darling Test for Random Fields

In this paper, we present the Anderson-Darling (AD) and Kolmogorov-Smirnov (KS) goodness of fit statistics for stationary and non-stationary random fields. Namely, we adopt an easy-to-apply method based on a random projection of a Hilbert-valued random field onto the real line R, and then, applying the well-known AD and KS goodness of fit tests. We conclude this paper by studying the behavior o...

Multiaxial high-cycle fatigue criterion and life prediction for metals

A new high-cycle fatigue criterion based on the critical plane approach is proposed in this paper. Unlike most of the other multiaxial fatigue criteria based on the critical plane approach, the critical plane is directly correlated with the fatigue fracture plane. The proposed criterion has a wide range of applicability from very ductile metals to extremely brittle metals. Mean stress effect is...

Retrieval for Text Streams by Random Projection

In powerful yet efficient retrieval for text stream, one of the problems is how to maintain incremental information. In this investigation, we show that retrieval method using random projection is nearly useful choice for dynamic dimensionality reduction. We examine some experiments and show efficiency for computation and memory reducing dimension to incremental documents.

The Random Projection Method

Random Projection Trees Revisited

The Random Projection Tree (RPTREE) structures proposed in [1] are space partitioning data structures that automatically adapt to various notions of intrinsic dimensionality of data. We prove new results for both the RPTREE-MAX and the RPTREE-MEAN data structures. Our result for RPTREE-MAX gives a nearoptimal bound on the number of levels required by this data structure to reduce the size of it...