Source: http://stroimplot.ru/zaporojets/elektro-364/181/
Timestamp: 2019-04-26 05:52:39+00:00

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Итон (Eaton R.. R.) . Three-dimensional numerical and experimental flow-iield comparisons lor sphere-cones. - J. Spacecraft, v. 7, No. 2, p. 203-204.
Итон, Цумвальт (Eaton R. R., Zumwalt Q. W.) . A numerical solution for the flow field of a supersonic cone-cylinder entering and leaving a blast sphere diametrically. - SC-CR-67-2532, Sandia Lab., Albuquerque, New Mexico.
Йен (Yen S. M.) . Numerical methods for solving rarefied gas flow problems. - Appl. Mech. Rev., v. 22, No. 6, p. 557-564.
Йенсен (Jensen V. Q.) . Viscous flow round a sphere at low Reynolds numbers (< 40). -Proc. Roy. Soc. London, Ser. A., v. 249, p. 346-366.
Йенссен, Стреде (Jenssen D., Straede J.) . The accuracy of finite difference analogues of simple differential operators. - In: Proc. of the WMO/IUQQ Symposium on Numerical Weather Prediction in Tokyo, November 26 - December 4, 1968.
Ии (Yee S. Y. K.) . Noniterative solution of a boundary value problem of the Helmholtz type. - AFCRL-69-0478, Air Force Cambridge Res. Lab., L. Q. Hancom Field, Bedford, Mass.
Кабелли, Дэвис (Cabelli A., Davis Q. D.) . A numerical study of the Benard cell. - J. Fluid Mech., v. 45, Part 4, p. 805-829.
Кавагути (Kawaguti M.) . Numerical solution of the Navier - Stokes equations for the flow around a circular cylinder at Reynolds number 40. - J. Phys. Soc. of Japan, v. 8, p. 747-757.
- . Numerical solution of the Navier - Stokes equations for the flow in a two-dimensional cavity. - J. Phys. Soc. of Japan, v. 16, p. 2307-2315.
- . Numerical solutions of the Navier - Stokes equations for the flow in a channel with a step. - MRC TSR 574, Math. Res. Center, Madison, Wisconsin.
Кайрис (Kyriss C. L.) . A time dependent solution for the blunt body flow of a chemically reacting gas mixture. - AIAA Paper No. 70-711, AIA/\ 3rd Fluid and Plasma Dynamics Conference, Los Angeles, California, June 29 -July I, 1970.
Калугин В. Н., Панчук В. И. . Течение вязкой несжимаемой жидкости вдоль ударной волны. - В кн.: Бионика. Респ. межвед. сб., вып. 4. - Киев: Наукова думка, с. 104-110.
Камерон (Cameron I. Q.) . An analysis of the errors caused by using artificial viscosity terms to represent steady-state shock-waves. - J. of Comput. Phys., v. 7, No. 7, p. 1-20.
Камзолов В. И., Пирумов У. Г. 1966]. Расчет неравновесных течений в соплах. - Изв. АН СССР, МЖГ, № 6, с. 25-33.
Кап, Гарсия (Cahn М. S., Garcia J. R.) . Transonic airfoil design. - J. Aircraft, v. 8, No. 2, p. 84-88.
Карденас, Карплюс (Cardenas A. F., Karplus W. J.) . PDEL - a language for partial differential equations. - Comm. of the ACM, v. 13, No. 3, p. 184-191.
Карлсон (Carlson L. A.) . Radiative transfer, chemical nonequilibrium and two temperature effects behind a reflected shock wave in nitrogen. - Ph. D. Diss., Ohio State Univ., Columbus.
- . Radiative-gasdynamic coupling, two-temperature, and chemical non-equilibrium effects behind reflected shock waves.- AIAA Paper No. 70-774, AIAA 3rd Fluid and Plasma Dynamics Conference, Los Angeles, California, June 29 -July I, 1970.
Карнахан, Лазер, Уилкс (Carnahan В., Luther Н. A., Wilkes J. O.) . Applied numerical methods. - New York: John Wiley and Sons.
Карплюс (Karplus W. J.) . An electric circuit theory approach to finite difference stability. - Trans. AIEE, v. 77, Part I, p. 210-213.
Kappe (Carre B. A.) . The determination of the optimum accelerating factor for successive over-relaxation. - Computer J., v. 4, No. I, p. 73-78.

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