Перевод: с русского на все языки

со всех языков на русский

realization of the random function

  • 1 реализация случайной функции

    Русско-английский физический словарь > реализация случайной функции

  • 2 портфель активов

    portfolio of assets; asset portfolio

    Полезность владения портфелем активов тогда имеет вид … — The utility of holding a portfolio of assets is then …

    Функция полезности для портфелей, определённая на RN+, также является возрастающей, непрерывной и вогнутой. — The utility function for portfolios, defined on RN+, is also increasing, continuous, and concave.

    Таким образом, для любой реализации z случайной отдачи портфель индивида (α,β) приносит выгоду αz + β. — Thus, for any realization z of the random return, the individual's portfolio (α,β) pays αz + β.

    Отметим, в частности, каким образом несклонность к риску приводит к выпуклой карте безразличия для портфелей. — Observe, in particular, how risk aversion leads to a convex indifference map for portfolios.

    Russian-English Dictionary "Microeconomics" > портфель активов

См. также в других словарях:

  • Realization (probability) — In probability and statistics, a realization, or observed value, of a random variable is the value that is actually observed (what actually happened). The random variable itself should be thought of as the process how the observation comes about …   Wikipedia

  • The Illuminatus! Trilogy — Illuminatus redirects here. For other uses, see Illuminati (disambiguation). The Illuminatus! Trilogy …   Wikipedia

  • Regression toward the mean — In statistics, regression toward the mean (also known as regression to the mean) is the phenomenon that if a variable is extreme on its first measurement, it will tend to be closer to the average on a second measurement, and a fact that may… …   Wikipedia

  • List of The Dresden Files characters — The Dresden Files series features a diverse cast of complicated characters. Contents 1 Main characters 1.1 Harry Dresden 1.2 Karrin Murphy 1.3 Bob …   Wikipedia

  • Completeness (statistics) — In statistics, completeness is a property of a statistic in relation to a model for a set of observed data. In essence, it is a condition which ensures that the parameters of the probability distribution representing the model can all be… …   Wikipedia

  • Statistical inference — In statistics, statistical inference is the process of drawing conclusions from data that are subject to random variation, for example, observational errors or sampling variation.[1] More substantially, the terms statistical inference,… …   Wikipedia

  • Riemann hypothesis — The real part (red) and imaginary part (blue) of the Riemann zeta function along the critical line Re(s) = 1/2. The first non trivial zeros can be seen at Im(s) = ±14.135, ±21.022 and ±25.011 …   Wikipedia

  • Volterra series — The Volterra series and Volterra theorem was developed in 1887 by Vito Volterra. It is a model for non linear behavior, similar to the Taylor series. It differs from the Taylor series in its ability to capture memory effects. The Taylor series… …   Wikipedia

  • information theory — the mathematical theory concerned with the content, transmission, storage, and retrieval of information, usually in the form of messages or data, and esp. by means of computers. [1945 50] * * * ▪ mathematics Introduction       a mathematical… …   Universalium

  • Ecological effects of biodiversity — The diversity of species and genes in ecological communities affects the functioning of these communities. These ecological effects of biodiversity in turn affect both climate change through enhanced greenhouse gases, aerosols and loss of land… …   Wikipedia

  • Feynman-Kac formula — The Feynman Kac formula, named after Richard Feynman and Mark Kac, establishes a link between partial differential equations (PDEs) and stochastic processes. It offers a method of solving certain PDEs by simulating random paths of a stochastic… …   Wikipedia

Поделиться ссылкой на выделенное

Прямая ссылка:
Нажмите правой клавишей мыши и выберите «Копировать ссылку»