Extending the work of earlier papers on the relativistic-front description of paraxial optics and the formulation of Fourier optics for vector waves consistent with the Maxwell equations, we generalize the Jones calculus of axial plane waves to describe the action of the most general linear optical system on paraxial Maxwell fields. Several examples are worked out, and in each case it is shown that the formalism leads to physically correct results. The importance of retaining the small components of the field vectors along the axis of the system for a consistent description is emphasized
Geometric relations are used to study the propagation environment of a Gaussian beam wave propagatin...
A very general beam solution of the paraxial wave equation in circular cylindrical coordinates is pr...
It is shown that the traditional classical wave picture of light beam propagation in paraxial approx...
Extending the work of earlier papers on the relativistic-front description of paraxial optics and th...
With the extension of the work of the preceding paper, the relativistic front form for Maxwell's equ...
With the extension of the work of the preceding paper, the relativistic front form for Maxwell's equ...
The analysis of paraxial Gaussian beams features in most undergraduate courses in laser physics, adv...
Scalar Fourier optics is concerned with the passage of paraxial light beams through ideal optical sy...
Abstract. The analysis of paraxial Gaussian beams is a topic commonly present in undergraduate cours...
We investigate the linear propagation of Gaussian-apodized solutions to the paraxial wave equation i...
We investigate the linear propagation of Gaussian-apodized solutions to the paraxial wave equation i...
A representation theory of finite electromagnetic beams in free space is formulated by factorizing t...
The paper describes the relationship between the solutions of Maxwell’s equations which can be consi...
The scalar wave equation is analyzed in the relativistic front form, appropriate for paraxial-wave o...
Geometric relations are used to study the propagation environment of a Gaussian beam wave propagatin...
Geometric relations are used to study the propagation environment of a Gaussian beam wave propagatin...
A very general beam solution of the paraxial wave equation in circular cylindrical coordinates is pr...
It is shown that the traditional classical wave picture of light beam propagation in paraxial approx...
Extending the work of earlier papers on the relativistic-front description of paraxial optics and th...
With the extension of the work of the preceding paper, the relativistic front form for Maxwell's equ...
With the extension of the work of the preceding paper, the relativistic front form for Maxwell's equ...
The analysis of paraxial Gaussian beams features in most undergraduate courses in laser physics, adv...
Scalar Fourier optics is concerned with the passage of paraxial light beams through ideal optical sy...
Abstract. The analysis of paraxial Gaussian beams is a topic commonly present in undergraduate cours...
We investigate the linear propagation of Gaussian-apodized solutions to the paraxial wave equation i...
We investigate the linear propagation of Gaussian-apodized solutions to the paraxial wave equation i...
A representation theory of finite electromagnetic beams in free space is formulated by factorizing t...
The paper describes the relationship between the solutions of Maxwell’s equations which can be consi...
The scalar wave equation is analyzed in the relativistic front form, appropriate for paraxial-wave o...
Geometric relations are used to study the propagation environment of a Gaussian beam wave propagatin...
Geometric relations are used to study the propagation environment of a Gaussian beam wave propagatin...
A very general beam solution of the paraxial wave equation in circular cylindrical coordinates is pr...
It is shown that the traditional classical wave picture of light beam propagation in paraxial approx...