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What Are Asset Price Bubbles? A Survey on Definitions of Financial Bubbles
Journal of Economic Surveys, EarlyView.ABSTRACT Financial bubbles and crashes have repeatedly caused economic turmoil notably but not just during the 2008 financial crisis. However, both in the popular press as well as scientific publications, the meaning of bubble is sometimes unspecified.
Michael Heinrich Baumann +1 more
wiley +1 more source
Statistical control of relaxation and synchronization in open anyonic systems. [PDF]
Sci RepBittner ER, Tyagi B.
europepmc +1 more source
MF-IEKF: A Multiplicative Federated Invariant Extended Kalman Filter for INS/GNSS. [PDF]
Sensors (Basel)Zhao L, Chen T, Yuan P, Li X, Luo Y.
europepmc +1 more source
A novel color images security-based on SPN over the residue classes of quaternion integers [Formula: see text]. [PDF]
Sci RepSajjad M, Alqwaifly NA.
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Signal inference in financial stock return correlations through phase-ordering kinetics in the quenched regime. [PDF]
PLoS OneAchitouv I, Lahoche V, Samary DO.
europepmc +1 more source
Near Linearity of the Macroscopic Hall Current Response in Infinitely Extended Gapped Fermion Systems. [PDF]
Commun Math PhysWesle M +4 more
europepmc +1 more source
Born's Rule from Contextual Relative-Entropy Minimization. [PDF]
Entropy (Basel)Zaghi A.
europepmc +1 more source
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1995
Up to now we have not considered the possibility of multiplying two vectors to obtain another vector, though we have noted that this is possible in certain cases. For example, we can multiply elements of the vector space ℳ n×n (F) over a field F. A vector space V over a field F is an algebra over F if and only if there exists a bilinear transformation (
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Up to now we have not considered the possibility of multiplying two vectors to obtain another vector, though we have noted that this is possible in certain cases. For example, we can multiply elements of the vector space ℳ n×n (F) over a field F. A vector space V over a field F is an algebra over F if and only if there exists a bilinear transformation (
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2010
18.1. Let us first recall the notion of an algebra over a field that we introduced in §11.1. By an algebra over a field F, or simply by an F -algebra, we understand an associative ring A which is also a vector space over F such that \((ax)(by)=abxy\) for \(\,a,\,b\in F\) and \(\,x,\,y\in A.\) If A has an identity element, we denote it by \(1_A,\) or ...
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18.1. Let us first recall the notion of an algebra over a field that we introduced in §11.1. By an algebra over a field F, or simply by an F -algebra, we understand an associative ring A which is also a vector space over F such that \((ax)(by)=abxy\) for \(\,a,\,b\in F\) and \(\,x,\,y\in A.\) If A has an identity element, we denote it by \(1_A,\) or ...
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Algebraic Curves over a Finite Field
2008data pubblicazione maggio ...
HIRSCHFELD J. W. P +2 more
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