C. J. Howls - Concepedia

Author

C. J. Howls

Also Known As

C J Howls, C. J. Howls, Chris J. Howls, Christopher Howls, Christopher J Howls, Christopher J. Howls, Howls, Christopher J., J. T. Stone

Publications

806

Citations

H-Index

Concepts

All Affiliations

University of Southampton Bristol Robotics Laboratory University of Bristol Universidad Complutense de Madrid Johns Hopkins University

About

C. J. Howls is an author at University of Southampton specializing in physics, engineering, and spectral theory.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Physics	4	4	94
2	Engineering	2	2	52
3	Classical Optics	1	1	24
4	Photonics	1	1	28
5	Beamforming	1	1	28

C. J. Howls

Publications

727

Citations

H-Index

Page 1

	Year	Citations
Hyperasymptotics for integrals with saddles Michael Berry, C. J. Howls Proceedings of the Royal Society of London Series A Mathematical and Physical Sciences	1991	223
Hyperasymptotics Michael Berry, C. J. Howls Proceedings of the Royal Society of London Series A Mathematical and Physical Sciences	1990	136
High orders of the Weyl expansion for quantum billiards: resurgence of periodic orbits, and the Stokes phenomenon Michael Berry, C. J. Howls Proceedings of the Royal Society of London Series A Mathematical and Physical Sciences	1994	73
Hyperasymptotics for multidimensional integrals, exact remainder terms and the global connection problem C. J. Howls Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences	1997	70
Incomplete Airy beams: finite energy from a sharp spectral cutoff James D. Ring, C. J. Howls, Mark R. Dennis Optics Letters PhotonicsIncomplete Airy BeamsEngineeringPhysicsWave Optic	2013	28
Anharmonic oscillator discontinuity formulae up to second-exponentially-small order Gabriel Aacute lvarez, C. J. Howls, Harris J. Silverstone Journal of Physics A Mathematical and General Spectral TheoryAsymptotic ExpansionAnharmonic Oscillator DiscontinuityPhysicsOnce-subtracted Dispersion Relation	2002	25
Stokes surfaces of diffraction catastrophes with codimension three Michael Berry, C. J. Howls Nonlinearity Stokes SetEngineeringGeometric Partial Differential EquationPhysicsGeometry	1990	24
Why is a shock not a caustic? The higher-order Stokes phenomenon and smoothed shock formation S. Jonathan Chapman, C. J. Howls, John R. King, Nonlinearity	2007	23
Infinity interpreted Michael Berry, C. J. Howls Physics World Finite PropertiesMathematician AbelPhysical Universe	1993	19
Fake Airy functions and the asymptotics of reflectionlessness Michael Berry, C. J. Howls Journal of Physics A Mathematical and General	1990	18

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