Colloquim
Basis Polynomials of $7$ dimensional space $V_3$ for unitary irreducible representation of $SO(3)$, in the Clebsch--Gordan decomposition for $SO(3)$, $V_2 \otimes V_1 \cong V_1 \oplus V_2 \oplus V_3$. 広瀬亨 11月1日(金)13時30分 It is known that the wave function for 3-body center-of-mass system that is expressed in power series around the state of triple collision can be expanded into a Fourier series with respect to D-functions, with the assumption of its analyticity around 0. The expansion involves the decomoposition $V_2 \otimes V_1 \cong V_1 \oplus V_2 \oplus V_3$. The presentation is on the realization of the rhs of the above equation in terms of polynomials, which is the direct continuation from the previous talk. 戻る

Colloquim

Basis Polynomials of $7$ dimensional space $V_3$ for unitary irreducible representation of $SO(3)$, in the Clebsch--Gordan decomposition for $SO(3)$, $V_2 \otimes V_1 \cong V_1 \oplus V_2 \oplus V_3$.

広瀬亨

11月1日(金)13時30分

It is known that the wave function for 3-body center-of-mass system that is expressed in power series around the state of triple collision can be expanded into a Fourier series with respect to D-functions, with the assumption of its analyticity around 0. The expansion involves the decomoposition $V_2 \otimes V_1 \cong V_1 \oplus V_2 \oplus V_3$. The presentation is on the realization of the rhs of the above equation in terms of polynomials, which is the direct continuation from the previous talk.
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