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A simple panel-CADF test for unit roots [PDF]
Copyright © Blackwell Publishing Ltd and the Department of Economics, University of Oxford 2012. This is the accepted version of the following article: Costantini, M. and Lupi, C. (2013), A Simple Panel-CADF Test for Unit Roots.
Lupi, Claudio +3 more
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Introduction: Vata (Ficus benghalensis Linn.) is a sacred medicinal plant since Vedic times. It spread all over by its hanging or supporting roots, hence called as Vata. Aims: The aim was to study the macro- and microscopic characters, physiochemical and
Pravin Jawanjal +4 more
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The problem of searching for complex roots of the dispersion equations of plasmon-polaritons along the boundaries of the layered structure-vacuum interface is considered. Such problems arise when determining proper waves along the interface of structures
Mikhail V. Davidovich +2 more
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Classification of 4-dimensional associative algebras with principal generators over complex numbers
In order to obtain the classification of 4-dimensional associative algebras with principal generators over complex number C under isostructuralism, by using the ring theory and distribution of roots of the equations satisfied by the principal generators:
Changzhou LI, Haiyang LI
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Supergravity backgrounds of the η-deformed AdS2 × S2 × T6 and AdS5 × S5 superstrings
We construct supergravity backgrounds for the integrable η-deformations of the AdS2 × S2 × T6 and AdS5 × S5 superstring sigma models. The η-deformation is governed by an R-matrix that solves the non-split modified classical Yang-Baxter equation on the ...
Ben Hoare, Fiona K. Seibold
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On Real Roots of Systems of Trancendental Equations with Real Coefficients
The work is devoted to the study of the number of real roots of systems of transcendental equations in $\mathbb C^n$ with real coefficients, consisting of entire functions, in some bounded multidimensional domain $D\subset \mathbb R^n$.
A.M. Kytmanov, O.V. Khodos
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The Sierpinski carpet was developed as a two-dimension extension of the Cantor set. Here we discuss the artistic expression of such carpets along with the development of more visually pleasing Sierpi´nski-like carpets created by using the basins of ...
Thor Martinsen, Beny Neta, Maital Neta
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Computing Simple Roots by an Optimal Sixteenth-Order Class
The problem considered in this paper is to approximate the simple zeros of the function by iterative processes. An optimal 16th order class is constructed.
F. Soleymani, S. Shateyi, H. Salmani
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Background Plant roots release a variety of organic compounds into the soil which alter the physical, chemical and biological properties of the rhizosphere.
Akitomo Kawasaki +8 more
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Large-girth roots of graphs [PDF]
We study the problem of recognizing graph powers and computing roots of graphs. Our focus is on classes of graphs with no short cycles. We provide a polynomial time recognition algorithm for r-th powers of graphs of girth at least 2r vertical bar 3, thus
Adamaszek, Michal +4 more
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