APA |
Kapur, J., & Bhatia, B. (2012). On axially symmetric superposable flows of the type curl $q_1=\lambda_2q_2$, curl $q_2=\lambda_1q_1$. İstanbul University Science Faculty the Journal of Mathematics Physics and Astronomy, 29, 9-24. |
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AMA |
Kapur J, Bhatia B. On axially symmetric superposable flows of the type curl $q_1=\lambda_2q_2$, curl $q_2=\lambda_1q_1$. İstanbul University Science Faculty the Journal of Mathematics Physics and Astronomy. September 2012;29:9-24. |
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Chicago |
Kapur, J., and B. Bhatia. “On Axially Symmetric Superposable Flows of the Type Curl $q_1=\lambda_2q_2$, Curl $q_2=\lambda_1q_1$”. İstanbul University Science Faculty the Journal of Mathematics Physics and Astronomy 29, September (September 2012): 9-24. |
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EndNote |
Kapur J, Bhatia B (September 1, 2012) On axially symmetric superposable flows of the type curl $q_1=\lambda_2q_2$, curl $q_2=\lambda_1q_1$. İstanbul University Science Faculty the Journal of Mathematics Physics and Astronomy 29 9–24. |
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IEEE |
J. Kapur and B. Bhatia, “On axially symmetric superposable flows of the type curl $q_1=\lambda_2q_2$, curl $q_2=\lambda_1q_1$”, İstanbul University Science Faculty the Journal of Mathematics Physics and Astronomy, vol. 29, pp. 9–24, 2012. |
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ISNAD |
Kapur, J. - Bhatia, B. “On Axially Symmetric Superposable Flows of the Type Curl $q_1=\lambda_2q_2$, Curl $q_2=\lambda_1q_1$”. İstanbul University Science Faculty the Journal of Mathematics Physics and Astronomy 29 (September 2012), 9-24. |
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JAMA |
Kapur J, Bhatia B. On axially symmetric superposable flows of the type curl $q_1=\lambda_2q_2$, curl $q_2=\lambda_1q_1$. İstanbul University Science Faculty the Journal of Mathematics Physics and Astronomy. 2012;29:9–24. |
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MLA |
Kapur, J. and B. Bhatia. “On Axially Symmetric Superposable Flows of the Type Curl $q_1=\lambda_2q_2$, Curl $q_2=\lambda_1q_1$”. İstanbul University Science Faculty the Journal of Mathematics Physics and Astronomy, vol. 29, 2012, pp. 9-24. |
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Vancouver |
Kapur J, Bhatia B. On axially symmetric superposable flows of the type curl $q_1=\lambda_2q_2$, curl $q_2=\lambda_1q_1$. İstanbul University Science Faculty the Journal of Mathematics Physics and Astronomy. 2012;29:9-24. |
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