Results 101 to 110 of about 5,204 (224)
Transient Porosity During Fluid‐Mineral Interaction. Part 1: In Situ 4D Tomography
Abstract Fluid‐induced mineral replacement reactions play a key role in controlling porosity generation and permeability evolution in geologic systems. However, the dynamic feedback between pore structure development and fluid transport remains poorly quantified. This study investigates the spatiotemporal evolution of reaction‐induced pore space in the
Hamed Amiri +7 more
wiley +1 more source
Carrollian partition functions and the flat limit of AdS
The formulation of the S-matrix as a path integral with specified asymptotic boundary conditions naturally leads to the realization of a Carrollian partition function defined on the boundary of Minkowski space.
Per Kraus, Richard M. Myers
doaj +1 more source
Scale anomalies, states, and rates in conformal field theory
This paper presents two methods to compute scale anomaly coefficients in conformal field theories (CFTs), such as the c anomaly in four dimensions, in terms of the CFT data.
Marc Gillioz +2 more
doaj +1 more source
The Minkowski question mark function [Formula: see text] is a continuous, strictly increasing, one-to-one and onto function that has derivative zero almost everywhere. Key to these facts are the basic properties of continued fractions.
Thomas Garrity, Peter Mcdonald
core +1 more source
Transient Porosity During Fluid‐Mineral Interaction, Part 2: Reconstruction Using Generative AI
Abstract Quantifying fluid–rock interactions within the lithosphere is vital for both geological processes and applications such as CO2 ${\text{CO}}_{2}$ storage and geothermal energy development. Mineral replacement reactions generate transient pore networks that enhance fluid flow, yet many pores become isolated once reactions are completed, reducing
Hamed Amiri +5 more
wiley +1 more source
A de Sitter S-matrix from amputated cosmological correlators
Extending scattering to states with unphysical mass values (particles “off their mass shell”) has been instrumental in developing modern amplitude technology for Minkowski spacetime.
Scott Melville, Guilherme L. Pimentel
doaj +1 more source
The maximum number of faces of the Minkowski sum of three convex polytopes
We derive tight expressions for the maximum number of $k$-faces, $0\le{}k\le{}d-1$, of the Minkowski sum, $P_1+P_2+P_3$, of three $d$-dimensional convex polytopes $P_1$, $P_2$ and $P_3$ in $\mathbb{R}^d$, as a function of the number of vertices of the ...
Menelaos Karavelas +2 more
doaj +1 more source
The distance function from the boundary in a Minkowski space
Let the space $\R^n$ be endowed with a Minkowski structure $M$ (that is $M\colon \R^n \to [0,+\infty)$ is the gauge function of a compact convex set having the origin as an interior point, and with boundary of class $C^2$), and let $d^M(x,y)$ be the ...
MALUSA, ANNALISA, CRASTA, Graziano
core +1 more source
The degree of cooperativism in Europe: Towards an evaluation model for cooperative banking
Abstract Democracy, social commitment and proximity are fundamental values of cooperative‐based financial institutions. The degree of cooperativism of an entity (or, by extension, of a territorial area or country) can be associated with the intensity with which the entity promotes the inherent values of cooperatives.
Francisco Salas‐Molina +2 more
wiley +1 more source
Generalization of the Brunn–Minkowski Inequality in the Form of Hadwiger [PDF]
A class of domain functionals has been built in the Euclidean space. The Brunn–Minkowski type of inequality has been applied to the said class and proved for it.
B.S. Timergaliev
doaj

