Temat: superclass - Katalog OPAC zbiorów

Skocz do pozycji: 1.

Tytuł:: Interlocking Directorates and Possible Conflict of Interests
Autorzy:: Szalach, Joanna
Powiązania:: https://bibliotekanauki.pl/articles/1929895.pdf
Data publikacji:: 2011-07-13
Wydawca:: Polskie Towarzystwo Socjologiczne
Tematy:: interlocking directorates
conflict of interest
elite
superclass
corporate scandal
Opis:: The aim of this paper is to explore the concept of interlocking directorates in a context of possible misuse of power, especially such as conflict of interest (COI). The paper presents some results of current research made on interlocking directorates. Next it analyzes connections between this phenomenon and COI. One of a basic assumption for this paper is that COI is generally dangerous for a processes of industrial and market development of regions like CEE and therefore all phenomena COI-related (as interlocking directorates) must be well recognized by regional social sciences. The article will refer to such issues as threats to free market rules, violation of trust and formation of industrial elite.
Źródło:: Polish Sociological Review; 2011, 174, 2; 205-216
1231-1413
2657-4276
Pojawia się w:: Polish Sociological Review
Dostawca treści:: Biblioteka Nauki

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Skocz do pozycji: 2.

Tytuł:: Sur la méthode de l’intégrale particulière et sur ses conséquences pour l’équation de Riccati et pour les équations différentielles linéaires et homogènes d’ordre supérieur
Autorzy:: Kapcia, Andrzej
Powiązania:: https://bibliotekanauki.pl/articles/744820.pdf
Data publikacji:: 2007
Wydawca:: Polskie Towarzystwo Matematyczne
Tematy:: differential equation
linear
homogenous
order
particular solution
superclass
subclass
inverse operator
linearly independent
effective integrability
general solution
Opis:: This paper presents the method of particular solution for solving the Riccati equation and linear homogenous equations of second and third order, as well as its certain application to linear homogenous equations of n-th order. The conditions of effective integrability for equations (0.1) and (0.2) are expressed in symbolic (operator) form and also for equation (0.3) in fully expanded form. There have been proved three theorems which state the following: for any subclass of differential equations of the form (0.1), (0.2), (0.3), if there are known, respectively: a particular solution \(y_0\), a particular solution u 0 , two linearly independent particular solutions \(u_1 , u_2\), then it is possible to construct superclasses of differential equations of the given class, using classes cited in [6, 7, 8, 9]. Moreover, one may obtain their effectively integrable generalizations. Numerous examples provided illustrate the above results. The article presents also a practical way of applying the method of particular solution to linear equations of n-th order. This method enables us to integrate more general equations than those described in [4, 5, 14] of the form (0.1), (0.2), (0.3), (0.4) for which the particular solutions are cited therein.
Źródło:: Commentationes Mathematicae; 2007, 47, 2
0373-8299
Pojawia się w:: Commentationes Mathematicae
Dostawca treści:: Biblioteka Nauki

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