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Hess, John L.

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 Author ID: hess.john-l Published as: Hess, J.; Hess, J. L.; Hess, John L.
 Documents Indexed: 15 Publications since 1967

Co-Authors

 7 single-authored

Serials

 5 Computer Methods in Applied Mechanics and Engineering 1 Journal of Fluid Mechanics

Fields

 7 Fluid mechanics (76-XX) 3 Numerical analysis (65-XX) 1 Integral equations (45-XX)

Citations contained in zbMATH Open

12 Publications have been cited 166 times in 130 Documents Cited by Year
Calculation of potential flow about arbitrary bodies. Zbl 0204.25602
Hess, J. L.; Smith, A. M. O.
1967
Higher order numerical solution of the integral equation for the two- dimensional Neumann problem. Zbl 0253.76011
Hess, John L.
1973
Review of integral-equation techniques for solving potential-flow problems with emphasis on the surface-source method. Zbl 0299.76011
Hess, John L.
1975
Optimal tactics for close support operations. I: Degraded communications. Zbl 0393.90049
Hess, J.; Kagiwada, H.; Kalaba, R.; Spingarn, K.; Tsokos, C.
1980
Improved solution for potential flow about arbitrary axisymmetric bodies by the use of a higher-order surface source method. Zbl 0298.76008
Hess, John L.
1975
The use of higher-order surface singularity distributions to obtain improved potential flow solutions for two-dimensional lifting airfoils. Zbl 0291.76004
Hess, John L.
1975
The problem of three-dimensional lifting potential flow and its solution by means of surface singularity distribution. Zbl 0285.76002
Hess, John L.
1974
Optimal tactics for close support operations. II. Degraded communications with linear time-varying dynamics. Zbl 0444.90053
Hess, J.; Kagiwada, H.; Kalaba, R.; Spingarn, K.; Tsokos, C.
1979
Optimal tactics for close-support operations. III. Degraded intelligence and communications. Zbl 0437.90050
Hess, J.; Kagiwada, Harriet; Kalaba, R.; Spingarn, K.; Tsokos, C.
1980
Optimal tactics for close support operations. IV: Perfect intelligence and communications. Zbl 0397.93003
Hess, J.; Kagiwada, H.; Kalaba, R.; Spingarn, K.; Tsokos, C.
1980
Direct transformation of variational problems into Cauchy systems. I: Scalar-quadratic case. Zbl 0352.35010
Hess, J.; Kalaba, R.
1978
Analytic solutions for potential flow over a class of semi-infinite two- dimensional bodies having circular-arc nodes. Zbl 0286.76008
Hess, John L.
1973
Optimal tactics for close support operations. I: Degraded communications. Zbl 0393.90049
Hess, J.; Kagiwada, H.; Kalaba, R.; Spingarn, K.; Tsokos, C.
1980
Optimal tactics for close-support operations. III. Degraded intelligence and communications. Zbl 0437.90050
Hess, J.; Kagiwada, Harriet; Kalaba, R.; Spingarn, K.; Tsokos, C.
1980
Optimal tactics for close support operations. IV: Perfect intelligence and communications. Zbl 0397.93003
Hess, J.; Kagiwada, H.; Kalaba, R.; Spingarn, K.; Tsokos, C.
1980
Optimal tactics for close support operations. II. Degraded communications with linear time-varying dynamics. Zbl 0444.90053
Hess, J.; Kagiwada, H.; Kalaba, R.; Spingarn, K.; Tsokos, C.
1979
Direct transformation of variational problems into Cauchy systems. I: Scalar-quadratic case. Zbl 0352.35010
Hess, J.; Kalaba, R.
1978
Review of integral-equation techniques for solving potential-flow problems with emphasis on the surface-source method. Zbl 0299.76011
Hess, John L.
1975
Improved solution for potential flow about arbitrary axisymmetric bodies by the use of a higher-order surface source method. Zbl 0298.76008
Hess, John L.
1975
The use of higher-order surface singularity distributions to obtain improved potential flow solutions for two-dimensional lifting airfoils. Zbl 0291.76004
Hess, John L.
1975
The problem of three-dimensional lifting potential flow and its solution by means of surface singularity distribution. Zbl 0285.76002
Hess, John L.
1974
Higher order numerical solution of the integral equation for the two- dimensional Neumann problem. Zbl 0253.76011
Hess, John L.
1973
Analytic solutions for potential flow over a class of semi-infinite two- dimensional bodies having circular-arc nodes. Zbl 0286.76008
Hess, John L.
1973
Calculation of potential flow about arbitrary bodies. Zbl 0204.25602
Hess, J. L.; Smith, A. M. O.
1967
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