Results 191 to 200 of about 385,070 (322)
On the irreducible representation algebra of the alternating group of degree four [PDF]
, 2010 Victor Bovdi, V. P. Rud'ko
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Coherent Forecasting of Realized Volatility
Journal of Forecasting, EarlyView.ABSTRACT The QLIKE loss function is the stylized favorite of the literature on volatility forecasting when it comes to out‐of‐sample evaluation and the state of the art model for realized volatility (RV) forecasting is the HAR model, which minimizes the squared error loss for in‐sample estimation of the parameters.
Marius Puke, Karsten Schweikert
wiley +1 more source
Towards a Generalization of the Algebraic Attack on Stream Ciphers: A Study of the Case with Only Extremal-Degree Monomials [PDF]
Pierrick Méaux, Qingju Wang
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Similarity degree of type II$_1$ von Neumann algebras with Property $Γ$ [PDF]
, 2014 Don Hadwin, Wenhua Qian, Junhao Shen
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Doubtful Receivables' Risk and Its Impact on Stock Returns
Journal of Corporate Accounting &Finance, EarlyView.ABSTRACT The current research proposes a previously unknown source of risk in relation to companies’ doubtful receivables. Higher relative doubtful receivables present a risk for companies' future cash flows. Hence, the article discusses an innovative risk measure associated with companies’ doubtful receivables.
Roi D. Taussig
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<i>P</i>-adic <i>L</i>-functions for GL ( 3 ). [PDF]
Math AnnLoeffler D, Williams C.
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Precision Restoration to Minimize Soil Loss in a Watershed in the Atlantic Forest Domain
Land Degradation &Development, EarlyView.ABSTRACT The Turvo River Watershed, located in the Zona da Mata region of Minas Gerais and part of the Doce River Basin, faces serious problems of erosion and soil degradation, which compromise and reduce the quality of local water resources. Given this scenario, it is essential to implement environmental recovery strategies that prioritize the ...
Rodrigo Nobre Santana +6 more
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Applications of newly defined diamond Pythagorean fuzzy CODAS method via multi-criteria decision-making problems. [PDF]
PLoS OneKhan MB +4 more
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Commuting degree for BCK-algebras
We discuss the following question: given a finite BCK-algebra, what is the probability that two randomly selected elements commute? We call this probability the \textit{commuting degree} of a BCK-algebra. In a previous paper, the author gave sharp upper and lower bounds for the commuting degree of a BCK-algebra with order $n$.
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