Results 121 to 130 of about 3,634,484 (348)
A Polynomial Optimization Approach to Constant Rebalanced Portfolio Selection [PDF]
We address the multi-period portfolio optimization problem with the constant rebalancing strategy. This problem is formulated as a polynomial optimization problem (POP) by using a mean-variance criterion.
Sotirov, R., Takano, Y.
core +1 more source
Computational Modeling of Reticular Materials: The Past, the Present, and the Future
Advanced Materials, EarlyView.Reticular materials are advanced materials with applications in emerging technologies. A thorough understanding of material properties at operating conditions is critical to accelerate the deployment at an industrial scale. Herein, the status of computational modeling of reticular materials is reviewed, supplemented with topical examples highlighting ...
Wim Temmerman +3 more
wiley +1 more source
Toward Zero‐Excess Alkali Metal Batteries: Bridging Experimental and Computational Insights
Advanced Materials, EarlyView.This review explores zero‐excess alkali metal batteries, highlighting anode–electrolyte interfaces, metal nucleation, dendrite growth, and SEI formation while comparing Li, Na, and K metals. It critically examines electrolyte and separator roles, emphasizing substrate design, electrolyte modifications, interfacial engineering, and solid‐state ...
Pan He +6 more
wiley +1 more source
Constant-Size Commitments to Polynomials and Their Applications [PDF]
, 2010 We introduce and formally define polynomial commitment schemes, and provide two efficient constructions. A polynomial commitment scheme allows a committer to commit to a polynomial with a short string that can be used by a verifier to confirm claimed evaluations of the committed polynomial.
Gregory M. Zaverucha +2 more
openaire +2 more sources
Free‐Standing Supramolecular Pyridine N‐Oxide‐Silver(I) Metallogels
Advanced Materials, EarlyView.A comprehensive analysis of pyridine N‐oxide‐silver(I) trifluoroacetate complexes reveals remarkable mechanical strengths that enable the creation of free‐standing objects with shape control, reaching dimensions of up to centimeters and shedding new insights into the gelation mechanisms.
Rakesh Puttreddy +8 more
wiley +1 more source
Polynomial solutions to constant coefficient differential equations
, 1992 Let D 1 ,..., D r ∈C[∂/∂x 1 ,..., ∂/∂x n ] be constant coefficient differnetial operators with zero constant term. Let S={f∈C[x 1 ,..., x n ]|D j (f)=0 for all 1≤j≤r} be the space of polynomial solutions to the system of simultaneous differential ...
Paul Smith, S. P. Smith
semanticscholar +1 more source
Advanced Materials, EarlyView.Observation and detection of neurotransmitter dynamics in aqueous system has been hurdle for analytical fields due to its weak and reversible nature. A terahertz‐nanodisc metasurface which implements comprehensive detection over conformational change and selective sensing is introduced. Utilizing the THz regime photonics and biomimetic environment with
Taeyeon Kim +6 more
wiley +1 more source
A finite-dimensional integrable system associated with a polynomial eigenvalue problem
International Journal of Mathematics and Mathematical Sciences, 2006 M. Antonowicz and A. P. Fordy (1988) introduced the second-order polynomial eigenvalue problem Lφ=(∂2+∑i=1nviλi)φ=αφ(∂=∂/∂x,α=constant) and discussed its multi-Hamiltonian structures.
Taixi Xu, Weihua Mu, Zhijun Qiao
doaj +1 more source
AI‐Driven Defect Engineering for Advanced Thermoelectric Materials
Advanced Materials, EarlyView.This review presents how AI accelerates the design of defect‐tuned thermoelectric materials. By integrating machine learning with high‐throughput data and physics‐informed representations, it enables efficient prediction of thermoelectric performance from complex defect landscapes.
Chu‐Liang Fu +9 more
wiley +1 more source
The Bernstein Constant and Polynomial Interpolation at the Chebyshev Nodes
Journal of Approximation Theory, 2002 In this paper, we establish new asymptotic relations for the errors of approximation in Lp?1,1], 00, by the Lagrange interpolation polynomials at the Chebyshev nodes of the first and second kind.
M. Ganzburg
semanticscholar +1 more source