Clebsch-Gordan coefficients and the binomial distribution TeX Export

@misc{citeulike:365519, abstract = {A class of Clebsch-Gordan coefficients are derived from the properties of conditional probability using the binomial distribution. In particular, in the case of \$l=l\_1+l\_2\$ it is shown that \$\$[\<l\_1/2-k\_1, l\_2/2-k\_2|l/2, k=k\_1+k\_2]\>^2 =\frac{(\begin{array}{c} l\_1 k\_1\end{array}) (\begin{array}{c}l\_2 k\_2\end{array})}{(\begin{array}{c}l k \end{array})}\$\$}, archivePrefix = {arXiv}, author = {O'Hara, Paul}, citeulike-article-id = {365519}, citeulike-linkout-0 = {http://arxiv.org/abs/quant-ph/0112096}, citeulike-linkout-1 = {http://arxiv.org/pdf/quant-ph/0112096}, eprint = {quant-ph/0112096}, keywords = {clebsh-gordan\_coeficients, quantum\_physics}, month = {Dec}, posted-at = {2008-02-26 16:07:31}, priority = {4}, title = {Clebsch-Gordan coefficients and the binomial distribution}, url = {http://arxiv.org/abs/quant-ph/0112096}, year = {2001} }

TY - ELEC ID - citeulike:365519 L3 - citeulike-article-id:365519 N2 - A class of Clebsch-Gordan coefficients are derived from the properties of conditional probability using the binomial distribution. In particular, in the case of $l=l_1+l_2$ it is shown that $$[<l_1/2-k_1, l_2/2-k_2|l/2, k=k_1+k_2]>^2 =\frac{(\begin{array}{c} l_1 k_1\end{array}) (\begin{array}{c}l_2 k_2\end{array})}{(\begin{array}{c}l k \end{array})}$$ TI - Clebsch-Gordan coefficients and the binomial distribution KW - clebsh-gordan_coeficients KW - quantum_physics AU - O'Hara, Paul PY - 2001/Dec/17/ UR - http://arxiv.org/abs/quant-ph/0112096 ER -