Results 31 to 40 of about 21,370 (261)

Orthogonal F-rectangles, orthogonal arrays, and codes

Journal of Combinatorial Theory, Series A, 1986
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Walter T. Federer, John P. Mandeli
openaire   +1 more source

Polarization‐resolved femtosecond Vis/IR spectroscopy tailored for resolving weak signals in biological samples using minimal sample volume

FEBS Open Bio, EarlyView.
Unique biological samples, such as site‐specific mutant proteins, are available only in limited quantities. Here, we present a polarization‐resolved transient infrared spectroscopy setup with referencing to improve signal‐to‐noise tailored towards tracing small signals. We provide an overview of characterizing the excitation conditions for polarization‐
Clark Zahn, Karsten Heyne
wiley   +1 more source

Directed evolution of enzymes at the crossroads of tradition and innovation

FEBS Open Bio, EarlyView.
An iterative cycle of data‐driven enzyme optimization comprising four stages: genetic diversification of a template enzyme, expression of protein variants, high‐throughput evaluation, and machine‐learning‐guided redesign of the next variant library.
Maria Tomkova, Andrej Mirossay, Erik Sedlak   +2 more
wiley   +1 more source

Applications of Taguchi Methods in Prestressed Concrete Structures [PDF]

预应力技术
Prestressed concrete (PSC) structures are fundamental to bridges, buildings, and other critical infrastructure, requiring design approaches that balance mechanical performance, durability, and cost throughout the service life. Because PSC systems involve
Jose Antonio Lozano-Galant, Carlos Gisbert, Ye Xia, Fidel Lozano-Galant, Alejandro Mungaray   +4 more
doaj   +1 more source

On incomplete orthogonal arrays

Journal of Combinatorial Theory, Series A, 1985
\textit{E. T. Parker} [Proc. Am. Math. Soc. 13, 219-221 (1962; Zbl 0105.015)] remarked that if an incomplete orthogonal array with parameters (1,r,s,k,2) exists then \(s\geq (r-1)k\). As the author shows, this result is easily extended to incomplete orthogonal arrays (1,r,s,k,t) for which \(s\geq (r-t+1)k\). \textit{K. A. Bush} [Ann. Math.
openaire   +1 more source

Optimizing photoexcitation conditions for time‐resolved X‐ray solution scattering experiments

FEBS Open Bio, EarlyView.
Time‐resolved X‐ray solution scattering (TR‐XSS) is a powerful technique to visualize how proteins change their structure in real time after light activation. Selecting the right laser photoexcitation conditions—fluence, excitation geometry, and sample refresh rate—is critical to maximize the experimental signal while avoiding unwanted side effects ...
Matteo Levantino
wiley   +1 more source

Orthogonal Genetic Algorithm for Planar Thinned Array Designs

International Journal of Antennas and Propagation, 2012
An orthogonal genetic algorithm (OGA) is applied to optimize the planar thinned array with a minimum peak sidelobe level. The method is a genetic algorithm based on orthogonal design.
Li Zhang, Yong-Chang Jiao, Bo Chen, Hong Li   +3 more
doaj   +1 more source

Light‐Assisted 3D Printing Techniques and Photocrosslinking Strategies: Recent Advances in Musculoskeletal Tissue Engineering

Advanced Engineering Materials, EarlyView.
In this review, the current state of light‐assisted 3D printing as it pertains to engineering musculoskeletal tissues including bone, cartilage, skeletal muscle, tendon, and ligaments is summarized. Common printing techniques, photoreactive materials, and study design choices are compiled and reviewed.
Meagan Morgan, Bin Zhang, Roger Narayan
wiley   +1 more source

Feasibility of Orthogonal Taguchi Arrays for Determining Parameter Trends in MDT

Current Directions in Biomedical Engineering
Huge parameter studies are usually conducted to optimize and characterize systems for steering magnetic nanoparticles in magnetic drug targeting (MDT). Thus, many simulations or measurements are needed to determine the system which is time-consuming and ...
Thalmayer Angelika S., Xiao Keyu, Fischer Georg, Lübke Maximilian   +3 more
doaj   +1 more source

On existence and number of orthogonal arrays

Journal of Combinatorial Theory, Series A, 1988
The authors show that for significantly large \(\lambda\) an orthogonal array \(A_ t(v,k,\lambda)\) exists for all (v,k,\(\lambda\),t) and that a signed orthogonal array \(SA_ t(v,k,t)\) exists for all (v,k,\(\lambda\),t), \(k\geq t\). As in \textit{N. M. Singhi} and \textit{S. S. Shrikhande} [A reciprocity relation for t-designs, Eur. J. Comb.
Dwijendra K. Ray-Chaudhuri, Navin M. Singhi   +1 more
openaire   +2 more sources