Quantum-field renormalization group approach to the theory of turbulence : critical scaling and the critical dimensions of composite operators

Volchenkov D, Borin V (1994)
Vestnik Saint Petersburg State University; Series 4 : Physics & Chemistry 2(11): 55-64.

Journal Article | Published | Russian

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Volchenkov D, Borin V. Quantum-field renormalization group approach to the theory of turbulence : critical scaling and the critical dimensions of composite operators. Vestnik Saint Petersburg State University; Series 4 : Physics & Chemistry. 1994;2(11):55-64.
Volchenkov, D., & Borin, V. (1994). Quantum-field renormalization group approach to the theory of turbulence : critical scaling and the critical dimensions of composite operators. Vestnik Saint Petersburg State University; Series 4 : Physics & Chemistry, 2(11), 55-64.
Volchenkov, D., and Borin, V. (1994). Quantum-field renormalization group approach to the theory of turbulence : critical scaling and the critical dimensions of composite operators. Vestnik Saint Petersburg State University; Series 4 : Physics & Chemistry 2, 55-64.
Volchenkov, D., & Borin, V., 1994. Quantum-field renormalization group approach to the theory of turbulence : critical scaling and the critical dimensions of composite operators. Vestnik Saint Petersburg State University; Series 4 : Physics & Chemistry, 2(11), p 55-64.
D. Volchenkov and V. Borin, “Quantum-field renormalization group approach to the theory of turbulence : critical scaling and the critical dimensions of composite operators”, Vestnik Saint Petersburg State University; Series 4 : Physics & Chemistry, vol. 2, 1994, pp. 55-64.
Volchenkov, D., Borin, V.: Quantum-field renormalization group approach to the theory of turbulence : critical scaling and the critical dimensions of composite operators. Vestnik Saint Petersburg State University; Series 4 : Physics & Chemistry. 2, 55-64 (1994).
Volchenkov, Dimitry, and Borin, Victor. “Quantum-field renormalization group approach to the theory of turbulence : critical scaling and the critical dimensions of composite operators”. Vestnik Saint Petersburg State University; Series 4 : Physics & Chemistry 2.11 (1994): 55-64.
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