Results 41 to 50 of about 1,134,156 (95)
Learning Image Fractals Using Chaotic Differentiable Point Splatting
Abstract Fractal geometry, defined by self‐similar patterns across scales, is crucial for understanding natural structures. This work addresses the fractal inverse problem, which involves extracting fractal codes from images to explain these patterns and synthesize them at arbitrary finer scales.
A. Djeacoumar +3 more
wiley +1 more source
Some generalizations of Sierpiński graphs [PDF]
V diplomskem delu so predstavljeni grafi Sierpińskijevega tipa, in sicer grafi Sierpińskega S(n, k), grafi trikotnikov Sierpińskega S_n, regularni grafi Sierpińskega S^+(n, k) in S^++(n, k) ter posplošeni grafi trikotnikov Sierpińskega S[n, k]. Prikazane
Šereg, Andreja
core
Security number of Sierpiński graphs
V nalogi je najprej predstavljena terminologija in teoretične osnove potrebne za razumevanje pojmov varnosti, dominacije in varnostne dominacije v grafih. V drugem delu diplomskega dela, bomo definirali grafe Sierpińskega.
Čelan, Nika
core
Supermagic Coverings of Some Simple Graphs [PDF]
Showing that edge amalgamation of a finite collection of graphs isomorphic to any 2-connected simple graph H is H ...
Selvagopal, P., Jeyanthi, P.
core +1 more source
On multiparametrized integral inequalities via generalized α‐convexity on fractal set
This article explores integral inequalities within the framework of local fractional calculus, focusing on the class of generalized α$$ \alpha $$‐convex functions. It introduces a novel extension of the Hermite‐Hadamard inequality and derives numerous fractal inequalities through a novel multiparameterized identity.
Hongyan Xu +4 more
wiley +1 more source
Harmonic balls in Liouville quantum gravity
Abstract Harmonic balls are domains that satisfy the mean‐value property for harmonic functions. We establish the existence and uniqueness of harmonic balls on Liouville quantum gravity (LQG) surfaces using the obstacle problem formulation of Hele–Shaw flow.
Ahmed Bou‐Rabee, Ewain Gwynne
wiley +1 more source
Graphs representing molecules and their long‐range metrics provide an alternative toolbox to study phase transitions in complex multiscale phases with supramolecular assemblies, both for temperature and composition‐induced transitions, as these metrics can identify subtle changes in the structure of complex materials, quantify the amount of each phase,
Ruochen Yang +7 more
wiley +1 more source
(d, n)-packing coloring of generalized Sierpiński graphs [PDF]
V magistrski nalogi so opisani grafi Sierpińskega in njihove posplošitve, (d, n)-pakirno barvanje grafov ter računsko iskanje (d, n)-pakirnih kromatičnih števil. Razvili smo algoritem za generiranje grafov Sierpińskega z osnovo 4 ter implementirali štiri
Jeromel, Anže
core
Total Face Irregularity Strength of Certain Graphs
The edge k‐labeling ψ of G is defined by a mapping from E(G) to a set of integers {1, 2, …, k}, where the integer weight assigned to the vertex x ∈ V(G) is given as wψ(x) = ∑ψ(xy), such that the sum is taken over every vertex of y ∈ V(G) that is adjacent to x and the integer weights of adjacent vertices must be distinct for all vertices with x ≠ y.
D. Ahima Emilet +4 more
wiley +1 more source
An Odd Characterization of the Generalized Odd Graphs [PDF]
2010 Mathematics Subject Classification: 05E30, 05C50;distance-regular graphs;generalized odd graphs;odd-girth;spectra of graphs;spectral excess theorem;spectral ...
Dam, E.R. van, Haemers, W.H.
core +2 more sources

