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A spectral analysis extension to DEMATEL for strategic leverage points identification
Abstract Efforts to intervene in complex systems often emphasize influential factors, yet system behavior is equally shaped by the relationships among them. Methods such as Decision‐Making Trial and Evaluation Laboratory (DEMATEL) map causal structures but remain descriptive and do not identify which relationships provide the greatest leverage for ...
Pavlos Delias, Kerasia Kalkitsa
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New precise solitary wave solutions for coupled Higgs field equations via two enhanced methods. [PDF]
Hassan U +4 more
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Optimization by decoded quantum interferometry. [PDF]
Jordan SP +8 more
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Exploring potential hidden aspects of quantum field theory through numerical solution of the Klein-Gordon equation using the Yee algorithm. [PDF]
Honarbakhsh B.
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Bifurcation analysis of small amplitude unidirectional waves for nonlinear Schrödinger equations with fractional derivatives. [PDF]
Aderyani SR +3 more
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Quantitative approximate definable choices. [PDF]
Lerario A, Rizzi L, Tiberio D.
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On places of algebraic function fields.
Journal für die reine und angewandte Mathematik (Crelles Journal), 1984Let \(F\) be an algebraic function field in \(n\) variables over a field \(k\) of characteristic 0. Let \(Q\) be a place of \(F\), trivial on \(k\), with residue field \(FQ\) and value group \(v_Q(F)\). It is shown that that \(Q\) can be approximated by places \(P\) of \(F/k\) which have certain prescribed properties. For example, it is shown that, if \
Kuhlmann, F.-V., Prestel, A.
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Simple Algebras Over Rational Function Fields
Canadian Journal of Mathematics, 1979The well-known Hasse-Brauer-Noether theorem states that a simple algebra with center a number field k splits over k (i.e., is a full matrix algebra) if and only if it splits over the completion of k at every rank one valuation of k. It is natural to ask whether this principle can be extended to a broader class of fields.
Nyman, T., Whaples, G.
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Kodaira Dimension of Algebraic Function Fields
American Journal of Mathematics, 1987Es sei K ein algebraischer Funktionenkörper vom Transzendenzgrad d über einem beliebigen Konstantenkörper k. Besitzt K/k ein glattes eigentliches Modell X, so ist die Kodairadimension \(\kappa\) (X) von X unabhängig vom Modell, also durch K/k eindeutig bestimmt. Genauer gilt: Bezeichnet \(\omega_ X=\bigwedge^ d\Omega^ 1_{X/k}\) die kanonische Garbe auf
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ALGEBRAIC CURVES OVER FUNCTION FIELDS. I
Mathematics of the USSR-Izvestiya, 1968This paper studies the diophantine geometry of curves of genus greater than unity defined over a one-dimensional function field.
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