A relativistic plasma microwave amplifier was computed with KARAT code for conditions very close to those in our previous experiment. Distinguishing features of the model amplifier are the presence of a microwave absorber and a finite external magnetic field. : 52.40Mj 1 Statement of the simulation problem
PACSThe operating principle underlying microwave oscillators and amplifiers is the excitation of slow plasma wave by a relativistic electron beam (REB) via the Cherenkov mechanism. Note that radiation frequency can be altered by changing the plasma density. A constant challenge in creating high-power microwave amplifiers is how to reduce the feedback factor in order to prevent the amplifier from functioning as an oscillator. In vacuum microwave electronics, the feedback factor is often lowered by placing a microwave absorber inside the device. The experimental implementation of the microwave amplifier in plasma electronics was described in [1]. Some of the results obtained in those experiments (the plasma density ranges, the optimum length of the amplifier, etc) agree qualitatively with the linear and nonlinear theories of the microwave amplifier developed in [2], where a model of an ideal amplifier was considered, with no absorber, with a steady-state process, and without allowance for a reflection of electromagnetic waves from the junction between a waveguide filled with tubular plasma and a vacuum coaxial waveguide. Quantitative agreement with the experiments of [1] can be reached only when numerical model incorporates the presence of the microwave absorber, reflections from the waveguide ends, and the pulsed character of the process.The calculations reported in this paper were carried out using two-dimensional axisymmetric version of the KARAT, particle-in-cell (PIC) electromagnetic code [3]. A schematic of the numerical simulation model is shown in Fig. 1. The code solved a set of Maxwell's equations and the relativistic equations of motion for electrons, with the boundary conditions imposed on the metal surface of the waveguide and under the assumption that the right boundary does not reflect electromagnetic waves. The electron beam was simulated by the particle-in-cell method, assuming that the particles are injected into the waveguide through its left end. A coaxial horn installed, to left of the system, made it possible to inject a TEM-wave with B192