Results 271 to 280 of about 850,197 (329)
Surrogate Models for CO<sub>2</sub> Utilization Pathways: Accelerating Industrial Park Design and Enterprise-Wide Optimization. [PDF]
ACS OmegaFaadil M +3 more
europepmc +1 more source
Selected Methods for Designing Monetary and Fiscal Targeting Rules Within the Policy Mix Framework. [PDF]
Entropy (Basel)Przybylska-Mazur A.
europepmc +1 more source
Response Surface Optimization of High-Durability Fly Ash-Slag Blended Concrete as an Eco-Friendly Repair Material. [PDF]
Materials (Basel)Wei H, Chen A, Li C, Zhang J, Lu H.
europepmc +1 more source
Two-Level Theory of Second-Order Nonlinear X-ray Response beyond the Electric-Dipole Approximation. [PDF]
J Phys Chem AMohan AV, Serrat C.
europepmc +1 more source
Response Surface Methodology Optimization of Electron-Beam-Irradiated Carboxymethyl Cellulose/Citric Acid-Based Hydrogels. [PDF]
GelsChoi SR, Lee JM.
europepmc +1 more source
Study on the climate impacts on the reservoir waterlevel. [PDF]
Sci RepCui X, Liu L.
europepmc +1 more source
Some of the next articles are maybe not open access.
Related searches:
Related searches:
Canadian Journal of Mathematics, 1969
We shall be studying the following structure, which we shall call a V-form (“Vector-valued form”). Let G and W be additive abelian groups with every element of order 2 (i.e. vector spaces over the field GF(2) of two elements). Let there be given a symmetric bilinear map from G × G to W; we shall write it simply as a product ab. We define an equivalence
Kaplansky, Irving, Shaker, Richard J.
openaire +1 more source
We shall be studying the following structure, which we shall call a V-form (“Vector-valued form”). Let G and W be additive abelian groups with every element of order 2 (i.e. vector spaces over the field GF(2) of two elements). Let there be given a symmetric bilinear map from G × G to W; we shall write it simply as a product ab. We define an equivalence
Kaplansky, Irving, Shaker, Richard J.
openaire +1 more source
Proceedings of the London Mathematical Society, 1987
Let Q be a quadratic form, \(Q=L^ 2_ 1+... +L^ 2_ r-... -L^ 2_ n\) where \(L_ 1,...,L_ n\) are real linearly independent quadratic forms. If \(n=18\), \(r=9\); \(n=19\), \(8\leq r\leq 11\); or \(n=20\), \(7\leq r\leq 13\), then we can solve \(| Q(x)| 0\). This extends work of Davenport, Birch and Ridout.
Baker, R. C., Schlickewei, H. P.
openaire +1 more source
Let Q be a quadratic form, \(Q=L^ 2_ 1+... +L^ 2_ r-... -L^ 2_ n\) where \(L_ 1,...,L_ n\) are real linearly independent quadratic forms. If \(n=18\), \(r=9\); \(n=19\), \(8\leq r\leq 11\); or \(n=20\), \(7\leq r\leq 13\), then we can solve \(| Q(x)| 0\). This extends work of Davenport, Birch and Ridout.
Baker, R. C., Schlickewei, H. P.
openaire +1 more source
On quadratic differential forms
Proceedings of 1994 33rd IEEE Conference on Decision and Control, 1998The authors develop a theory for linear time-invariant differential systems and quadratic functionals. It is shown that for systems described by one-variable polynomial matrices, the appropriate tool to express quadratic functionals of the system variables are two-variable polynomial matrices. The authors present a description of the interaction of one-
Willems, Jan C., Trentelman, Harry L.
openaire +4 more sources