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13篇 您的检索式:作者名="Maraghechi"
    题名 作者 年代 出处 被引量
1Experimental confirmation of design techniques for effective bow-tie antenna lengths at THz frequencies 显示文摘Maraghechi P Elezzabi A Y 2011Journal of Infrared Millimeter and Terahertz Waves2011,32,7:1
2Self-field Effects on Electron Dynamics in Free-electron Lasers with Ion-channel Guiding 显示文摘MIRZAN MARAGHECHI B MOHSEN-POUR T 2006J Phys D2006,39,5:1
3Space Charge Waves in a Rela-tivistic Electron Beam with Ion-channel Guiding显示文摘MIRZAN MARAGHECHI B SOH-BATZADEH F 2011J Plasma Phys2011,77,3:1
4Three-dimensional simulation of long-wavelength free-electron lasers with helical wiggler and ion-channel guiding显示文摘Bahman Maraghechi B 2012Chinese Phsics B2012,,8:1
5Equilibrium orbit analysis in a free-electron laser with a coaxi al wiggler 显示文摘MARAGHECHI B FARROKHI B WILLETT J E 2000Phys Rev E2000,61,6:1
6The role of residual cracks on alkali silica reactivity of recycled glass aggregates显示文摘MARAGHECHI H SHAFAATIAN S M H FISCHER G 2012Cem Concr Compos2012,34,:1
7Generation of rabbit pluripotent stem cell lines显示文摘Z. Tancos C. Nemes Z. Polgar E. Gocza N. Daniel T.A.E. Stout P. Maraghechi M.K. Pirity P. Osteil Y. Tapponnier S. Markossian M. Godet M. Afanassieff Z. Bosze V. Duranthon P. Savatier A. Dinnyes 2012Theriogenology2012,,8:1
8Equilibrium orbit analysis in a free-electron laser witha coaxial wiggler显示文摘Maraghechi B Farrokhi B Willett J E 2000Physical Review E2000,61,6:1
9Positional identity of murine mesenchymal stem cells resident in different organs is determined in the postsegmentation mesoderm显示文摘Sagi B Maraghechi P Urban VS 0,,5:1
10Selffield effects on electron dynamics in free-electron lasers with axial magnetic field显示文摘Mirzanejhad S Maraghechi B Mohsenpour T 2004Physics of Plasmas2004,11,:1
11The role of residual cracks on alkali silica reactivity of recycled glass aggregates显示文摘Hamed Maraghechi Seyed-Mohammad-Had Shafaatian 2012Cement & Concrete Composites2012,,34:1
12Three-dimensional simulation of long-wavelength free-electron lasers with helical wiggler and ion-channel guiding显示文摘A three-dimensional simulation of a steady-state amplifier model of a long-wavelength free-electron laser (FEL) with realizable helical wiggler and ion-channel guiding is presented. The set of coupled nonlinear differential equations for electron orbits and fields of TE 11 mode in a cylindrical waveguide are solved numerically by the Runge-Kutta algorithm with averages calculated by the Gaussian quadrature technique. Self-fields and space-charge effects are neglected, and the electron beam is assumed to be cold and slippage is ignored. The parameters correspond to the Compton regime. Evolution of the radiation power and growth rate along the wiggler is studied. Ion-channel density is chosen to obtain optimum efficiency. Simulations are preformed for the FEL operating in the neighborhood of 35 GHz and 16.5 GHz for the electron beam energies of 250 keV and 400 keV, respectively. The result of the saturated efficiency was found to be in good agreement with the simple estimation based on the phase-trapping model.F. Jafari Bahman B. Maraghechi 2013Chinese Physics B2013,22,7:0
13Axial magnetic field effect in numerical analysis of high power Cherenkov free electron laser显示文摘Cherenkov free electron laser(CFEL) is simulated numerically by using the single particle method to optimize the electron beam. The electron beam is assumed to be moving near the surface of a flat dielectric slab along a growing radiation. The set of coupled nonlinear differential equations of motion is solved to study the electron dynamics. For three sets of parameters, in high power CFEL, it is found that an axial magnetic field is always necessary to keep the electron beam in the interaction region and its optimal strength is reported for each case. At the injection point, the electron beam’s distance above the dielectric surface is kept at a minimum value so that the electrons neither hit the dielectric nor move away from it to the weaker radiation fields and out of the interaction region. The optimal electron beam radius and current are thereby calculated. This analysis is in agreement with two previous numerical studies for a cylindrical waveguide but is at odds with analytical treatments of a flat dielectric that does not use an axial magnetic field. This is backed by an interesting physical reasoning.F BazoubAND B Maraghechi 2019Chinese Physics B2019,28,6:0
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