Results 91 to 100 of about 1,163,681 (226)
COMPLETELY RANDOMIZED DESIGN OF A MARKETING EXPERIMENT [PDF]
The marketing experiment is a deliberate, "challenged", simulated small-scale, and relatively artificial, marketing phenomenon to highlight how its evolution is influenced by one or more causal factors.
CODRUŢA DURA
doaj
Stable Inverse Reinforcement Learning: Policies From Control Lyapunov Landscapes
Learning from expert demonstrations to flexibly program an autonomous system with complex behaviors or to predict an agent's behavior is a powerful tool, especially in collaborative control settings.
SAMUEL TESFAZGI +3 more
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Sum-of-squares proofs and the quest toward optimal algorithms [PDF]
In order to obtain the best-known guarantees, algorithms are traditionally tailored to the particular problem we want to solve. Two recent developments, the Unique Games Conjecture (UGC) and the Sum-of-Squares (SOS) method, surprisingly suggest that this
Barak, Boaz, Steurer, David
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Stability Analysis of Nonlinear Time–Delayed Systems with Application to Biological Models
In this paper, we analyse the local stability of a gene-regulatory network and immunotherapy for cancer modelled as nonlinear time-delay systems. A numerically generated kernel, using the sum-of-squares decomposition of multivariate polynomials, is used ...
Kruthika H.A. +2 more
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Equal sums, sums of squares and sums of cubes
Consider the problem of finding triples of numbers ( x 1 , x 2 , x 3 ) and ( y 1 ,
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Cyclotomic equations and square properties in rings
If R is a ring, the structure of the projective special linear group PSL2(R) is used to investigate the existence of sum of square properties holding in R.
Benjamin Fine
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Noisy tensor completion via the sum-of-squares hierarchy. [PDF]
Barak B, Moitra A.
europepmc +1 more source
SUMS OF SQUARES FROM ELLIPTIC PFAFFIANS [PDF]
We give a new proof of Milne's formulas for the number of representations of an integer as a sum of 4m2and 4m(m + 1) squares. The proof is based on explicit evaluation of pfaffians with elliptic function entries, and relates Milne's formulas to Schur Q-polynomials and to correlation functions for continuous dual Hahn polynomials.
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Sums of Squares on Hypersurfaces
We show that the Pythagoras number of rings of type $\mathbb{R}[x,y, \sqrt{f(x,y)}]$ is infinite, provided that the polynomial $f(x,y)$ satisfies some mild conditions.
Kacper Błachut, Tomasz Kowalczyk
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On the rational function field of real curves without real points
Let F be the field of rational functions of a real algebraic curve without real points. It is well-known that in F we can express -1 as a sum of two squares. We show that -1 is also a sum of four fourth powers, six sixth powers, and so on.
Manuel Ojanguren
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