Results 1 to 10 of about 4,904 (198)
Reducible and $\partial $-reducible handle additions [PDF]
From the author's introduction: ``Let \(M\) be a compact 3-manifold. For a component \(F\) of \(\partial M\), a slope \(\gamma\) on \(F\) is an isotopy class of essential simple closed curves on \(F\). The distance between two slopes \(\alpha\) and \(\beta\) on \(F\), denoted by \(\Delta(\alpha, \beta)\), is the minimal geometric intersection number ...
Qiu, Ruifeng, Zhang, Mingxing
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Thar She Bursts: Reducing Confusion Reduces Bubbles [PDF]
To explore why bubbles frequently emerge in the experimental asset market model of Smith, Suchanek, and Williams (1988), we vary the fundamental value process (constant or declining) and the cash– to–asset value ratio (constant or increasing). We observe high mispricing in treatments with a declining fundamental value, while overvaluation emerges when ...
Michael Kirchler +2 more
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The authors establish a correspondence between the reducing subspaces of a self-adjoint operator on a separable Hilbert space operator that come from a spectral projection and the convex, norm-closed bands in the set of finite Borel measures on the real line. Several applications are obtained.
Killip, Rowan, Remling, Christian
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Welfare reducing licensing [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ramón Faulí-Oller, Joel Sandonís
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Reducible means and reducible inequalities [PDF]
It is well-known that if a real valued function acting on a convex set satisfies the $n$-variable Jensen inequality, for some natural number $n\geq 2$, then, for all $k\in\{1,\dots, n\}$, it fulfills the $k$-variable Jensen inequality as well. In other words, the arithmetic mean and the Jensen inequality (as a convexity property) are both reducible ...
Tibor Kiss, Zsolt Páles
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Hyperenumeration reducibility. [PDF]
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Reducibility of higher-order networks from dynamics. [PDF]
Lucas M +4 more
europepmc +1 more source

