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Correction to the classical two-species Hall Coefficient using twoport network theory

机译:使用两个端口网络理论校正经典的两种种群霍尔系数

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By the use of twoport network theory, the classical expression for the two-species Hall Coefficient, R_h=(pμ_p~2-nμ_n~2)/(q(pμ_p+pμ_n)~2) is, on admission of terms neglected by earlier authors, corrected to R_h={pμ_p~2-nμ_n~2+B_y~2μ_p~2μ_n~2(p-n)}/(q{(pμ_p+pμ_n)~2+B_y~2μ_p~2μ_n~2(p-n)~2}) The new expression approximates the old when |B_y| min {1/μ_n, 1/μ_p}. The condition of approximation establishes the range of field strength in which the classical expression is acceptable. Since the Hall Effect is part of the stock-in-trade of electrical engineers, however, it seems important that students should be aware of the correct expression.
机译:通过使用双端口网络理论,两种物质的霍尔系数的经典表达式R_h =(pμ_p〜2-nμ_n〜2)/(q(pμ_p+pμ_n)〜2)被较早前所忽略的项所接受作者校正为R_h = {pμ_p〜2-nμ_n〜2 + B_y〜2μ_p〜2μ_n〜2(pn)} /(q {(pμ_p+pμ_n)〜2 + B_y〜2μ_p〜2μ_n〜2(pn)〜2 })| B_y |时,新表达式近似于旧表达式 min {1 /μ_n,1 /μ_p}。近似条件确定了经典表达式可接受的场强范围。但是,由于霍尔效应是电气工程师的存货的一部分,因此,让学生意识到正确的表达似乎很重要。

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