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Your search keyword '"Sobey, R. J."' showing total 19 results
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19 results on '"Sobey, R. J."'

1. Directional irregular wave kinematics / by Christopher H. Barker, Rodney J. Sobey ; prepared for U.S. Army Corps of Engineers ; monitored by U.S. Army Engineer Waterways Experiment Station.

Author

Barker, Christopher H., Sobey, R. J., Coastal and Hydraulics Laboratory (U.S. Army Engineer Waterways Experiment Station), Coastal Inlets Research Program (U.S.), U.S. Army Engineer Waterways Experiment Station, United States. Army, MBLWHOI Library, Barker, Christopher H., Sobey, R. J., Coastal and Hydraulics Laboratory (U.S. Army Engineer Waterways Experiment Station), Coastal Inlets Research Program (U.S.), U.S. Army Engineer Waterways Experiment Station, and United States. Army

Subjects
Kinematics, Measurement, Ocean waves, Wind waves
Published
1998

2. Directional irregular wave kinematics

Author

Barker, Christopher H., Sobey, R. J., Coastal and Hydraulics Laboratory (U.S. Army Engineer Waterways Experiment Station), Coastal Inlets Research Program (U.S.), Waterways Experiment Station (U.S.), United States. Army. Corps of Engineers, MBLWHOI Library, Barker, Christopher H., Sobey, R. J., Coastal and Hydraulics Laboratory (U.S. Army Engineer Waterways Experiment Station), Coastal Inlets Research Program (U.S.), Waterways Experiment Station (U.S.), and United States. Army. Corps of Engineers

Subjects
Kinematics, Measurement, Ocean waves, Wind waves

11. Scattering analysis and synthesis of wave trains.

Author

Sobey, R. J. and Colman, E. J.

Abstract

The Zakharov-Shabat scattering transform is an exact solution technique for the nonlinear Schrödinger equation, which describes the time evolution of weakly nonlinear wave trains. Envelope soliton and uniform wave train solutions of the nonlinear Schrödinger equation are separable in scattering transform space. The scattering transform is a potential analysis and synthesis technique for natural wave trains. Discrete versions of the direct and inverse scattering transform are presented, together with proven algorithms for their numerical computation from typical ocean wave records. The consequences of discrete resolution are considered. [ABSTRACT FROM PUBLISHER]

Published
1983
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16. Finite-Difference Schemes Compared for Wave-Deformation Characteristics in Mathematical Modeling of Two-Dimensional Long-Wave Propagation

Author

Sobey, R. J.

Subjects
Water waves, Mathematical models, Ingenieurwissenschaften (620), Tides, Storm surges
Abstract

Source: https://erdc-library.erdc.dren.mil/jspui/ The wave-deformation characteristics of several difference schemes for two-dimensional long-wave propagation are compared by means of the propagation factor introduced by J. J. Leendertse. The schemes compared are those proposed by N. S. Heaps, R. 0. Reid and B. R. Bodine, J. J. Leendertse, and M. B. Abbott, respectively. The study also demonstrates the differing behavior of explicit and implicit schemes.

Published
1970

17. Finite-Difference Schemes Compared for Wave-Deformation Characteristics in Mathematical Modeling of Two-Dimensional Long-Wave Propagation.

Author

ARMY COASTAL ENGINEERING RESEARCH CENTER WASHINGTON D C, Sobey,R. J., ARMY COASTAL ENGINEERING RESEARCH CENTER WASHINGTON D C, and Sobey,R. J.

Abstract

The wave-deformation characteristics of several-difference schemes for two-dimensional long-wave propagation are compared by means of he propagation factor. The study also demonstrates the differing behavior of explicit and implicit schemes. (Author)

Published
1970

19. A 37-year-old with amyl nitrite-induced methemoglobinemia.

Author

Sobey RJ and Campbell CM

Subjects
Adult, Humans, Male, Methemoglobinemia diagnosis, Methemoglobinemia drug therapy, Methylene Blue therapeutic use, Amyl Nitrite poisoning, Methemoglobinemia chemically induced, Substance-Related Disorders
Published
1992

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