Results 131 to 140 of about 78,303 (310)
This work investigates the optimal initial data size for surrogate‐based active learning in functional material optimization. Using factorization machine (FM)‐based quadratic unconstrained binary optimization (QUBO) surrogates and averaged piecewise linear regression, we show that adequate initial data accelerates convergence, enhances efficiency, and ...
Seongmin Kim, In‐Saeng Suh
wiley +1 more source
Crater Observing Bioinspired Rolling Articulator (COBRA)
Crater Observing Bio‐inspired Rolling Articulator (COBRA) is a modular, snake‐inspired robot that addresses the mobility challenges of extraterrestrial exploration sites such as Shackleton Crater. Incorporating snake‐like gaits and tumbling locomotion, COBRA navigates both uneven surfaces and steep crater walls.
Adarsh Salagame +4 more
wiley +1 more source
Intuitionistic Fuzzy Hamiltonian Cycle by Index Matrices [PDF]
Velichka Traneva, Stoyan Tranev
doaj +1 more source
Bridged Hamiltonian Cycles in Sub-critical Random Geometric Graphs [PDF]
Ghurumuruhan Ganesan
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Physical Zero-knowledge Proofs for Flow Free, Hamiltonian Cycles, and Many-to-many k-disjoint Covering Paths [PDF]
Eammon Hart, Joshua A. McGinnis
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On pre-Hamiltonian Cycles in Hamiltonian Digraphs
Let $D$ be a strongly connected directed graph of order $n\geq 4$. In \cite{[14]} (J. of Graph Theory, Vol.16, No. 5, 51-59, 1992) Y. Manoussakis proved the following theorem: Suppose that $D$ satisfies the following condition for every triple $x,y,z$ of vertices such that $x$ and $y$ are non-adjacent: If there is no arc from $x$ to $z$, then $d(x)+d(y)
openaire +2 more sources
A Note on Minimum Degree Condition for Hamiltonian $(a,b)$-Cycles in Hypergraphs [PDF]
Jian Wang
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Hamiltonian cycles for finite Weyl groupoids
Let [Formula: see text] be the Cayley graph of a finite Weyl groupoid [Formula: see text]. In this paper, we show an existence of a Hamiltonian cycle of [Formula: see text] for any [Formula: see text]. We exactly draw a Hamiltonian cycle of [Formula: see text] for any (resp. some) irreducible [Formula: see text] of rank three (resp. four).
Takato Inoue, Hiroyuki Yamane
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Quantum Carnot Bound from Petz Recovery Maps
A quantum bound (ηP$\eta_P$, the Petz Limit) is derived for the efficiency (η$\eta$) of a heat engine utilizing two‐level quantum systems (qubits) as the working substance. This limit, based on Petz recovery maps, is stricter than the classical Carnot limit (ηC$\eta_C$) for irreversible cycles.
Douglas Mundarain +2 more
wiley +1 more source
The Computational Complexity of Finding Hamiltonian Cycles in Grid Graphs of Semiregular Tessellations [PDF]
Kaiying Hou, Jayson Lynch
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