Titlebook: Handbook of Religion and Spirituality in Social Work Practice and Research; Sana Loue Book 2017 Springer Science+Business Media, LLC, part

STH

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书目名称Handbook of Religion and Spirituality in Social Work Practice and Research被引频次




书目名称Handbook of Religion and Spirituality in Social Work Practice and Research被引频次学科排名




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诗集

可耕种

Sana LoueThe Peter-Weyl theorem generalizes the completeness of the Fourier series, and so it is Plancherel’s theorem for compact groups. It states that for a compact group . the matrix coefficients of the finite-dimensional irreducible unitary representations give an orthonormal basis of .... We will prove it here only for matrix groups.

antiquated

Sana LoueThe theory of Fourier series is concerned with the question of whether a given periodic function, such as the plot of a heartbeat or the signal of a radio pulsar, can be written as a sum of simple waves. A . is described in mathematical terms as a function of the form . sin(2.) or . cos(2.) for an integer . and a complex number ..

喃喃诉苦

Sana LoueFor any congruence subgroup . of ., the compactified modular curve . is now a Riemann surface. The genus of ., its number of elliptic points, its number of its cusps, and the meromorphic functions and meromorphic differentials on . are all used by Riemann surface theory to determine dimension formulas for the vector spaces . and ..

FATAL

interpose

LURE

Religious and Spiritual Traditions of Altruism, Community Service, and ActivismMany faith communities have traditions of altruism, community service, and/or social activism, e.g., socially engaged Buddhism and liberation theology. This chapter provides an overview of such precepts and traditions. The role of the social worker engaged in community organization is explored in the context of these varied perspectives.

勉强

https://doi.org/10.1007/978-1-4939-7039-1Social Work Practice; Religion and Spirituality; Integrating Religion and Spirituality into Social Wor

案发地点

Sana Louelied by the basic inequalities. These are called . In this chapter, we show that verification of Shannon-type inequalities can be formulated as a linear programming problem, thus enabling machine-proving of all such inequalities.