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http://dbpedia.org/ontology/abstract In mathematical physics, the Berezin integIn mathematical physics, the Berezin integral, named after Felix Berezin, (also known as Grassmann integral, after Hermann Grassmann), is a way to define integration for functions of Grassmann variables (elements of the exterior algebra). It is not an integral in the Lebesgue sense; the word "integral" is used because the Berezin integral has properties analogous to the Lebesgue integral and because it extends the path integral in physics, where it is used as a sum over histories for fermions.used as a sum over histories for fermions. , Dalam fisika matematis, Integral Berezin, Dalam fisika matematis, Integral Berezin, dinamai dari , (juga dikenal sebagai Integral Grassmann, dinamai dari Hermann Grassmann) adalah sebuah cara untuk mendefinisikan integral pada fungsi-fungsi pada (anggota dari ). Itu bukan sebuah integral dalam maksud integral Lebesgue, kata "integral" digunakan karena integral Berezin memiliki sifat-sifat analogi dari integral Lebesgue dan karena memperpanjang integral lintasan dalam fisika, yang dimana itu digunakan sebagai sebuah penjumlahan atas sejarah pada fermion.uah penjumlahan atas sejarah pada fermion.
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rdfs:comment Dalam fisika matematis, Integral Berezin, Dalam fisika matematis, Integral Berezin, dinamai dari , (juga dikenal sebagai Integral Grassmann, dinamai dari Hermann Grassmann) adalah sebuah cara untuk mendefinisikan integral pada fungsi-fungsi pada (anggota dari ). Itu bukan sebuah integral dalam maksud integral Lebesgue, kata "integral" digunakan karena integral Berezin memiliki sifat-sifat analogi dari integral Lebesgue dan karena memperpanjang integral lintasan dalam fisika, yang dimana itu digunakan sebagai sebuah penjumlahan atas sejarah pada fermion.uah penjumlahan atas sejarah pada fermion. , In mathematical physics, the Berezin integIn mathematical physics, the Berezin integral, named after Felix Berezin, (also known as Grassmann integral, after Hermann Grassmann), is a way to define integration for functions of Grassmann variables (elements of the exterior algebra). It is not an integral in the Lebesgue sense; the word "integral" is used because the Berezin integral has properties analogous to the Lebesgue integral and because it extends the path integral in physics, where it is used as a sum over histories for fermions.used as a sum over histories for fermions.
rdfs:label Berezin integral , Integral Berezin
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