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**publisher and metadata sources**).Let P ⊂ ℝd be a closed convex cone. Assume that P is pointed, i.e. the intersection P ∩−P = {0} and P is spanning, i.e. P − P = ℝd. Denote the interior of P by Ω. Let E be a product system over Ω. ...

Abstract An open-source parallel 3-D crystal plasticity finite element (CPFE) software package PRISMS-Plasticity is presented here as a part of PRISMS integrated framework. A highly efficient… Continue Reading

Let S ⊂ Zd be a finitely generated subsemigroup. Let E be a product system over S. We show that there exists an infinite dimensional separable Hilbert space H and a semigroup α := {αx }x∈S of unital… Continue Reading

The paper demonstrates the use of variational autoencoders for graphical representation of a large database containing process-microstructure relationships. Correlating microstructural features to… Continue Reading

Let $P$ be a closed convex cone in $\mathbb{R}^{n}$. Assume that $P$ is spanning i.e. $P-P=\mathbb{R}^{n}$ and pointed i.e. $P \cap -P=\{0\}$. Let $\alpha:=\{\alpha_{x}:x \in P\}$ be a… Continue Reading

Let $$S \subset {\mathbb {Z}}^{d}$$S⊂Zd be a finitely generated subsemigroup. Let E be a product system over S. We show that there exists an infinite dimensional separable Hilbert space $$\mathcal… Continue Reading