1979Physical Review LettersRequires access

Shape Optimization of Tokamak Plasmas to Localized Magnetohydrodynamic Modes

R. Miller, R.W. Moore

Open publisher page 43 citations

Abstract

We employ a numerical technique to optimize the shape of tokamak plasmas to achieve maximum stable volume-averaged $\ensuremath{\beta}$ with respect to ballooning modes. We have examined dee shapes with moderately peaked current profile, poloidal $\ensuremath{\beta}=1$, and $\frac{R}{a}=2.76$. The optimal shape is a strongly modified dee with a large indentation on the inside edge of the plasma. Maximum beta increases with elongation and exceeds 14% when $\frac{b}{a}=3$.

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We employ a numerical technique to optimize the shape of tokamak plasmas to achieve maximum stable volume-averaged $\ensuremath{\beta}$ with respect to ballooning modes. We have examined dee shapes with moderately peaked current profile, poloidal $\ensuremath{\beta}=1$, and $\frac{R}{a}=2.76$. The optimal shape is a strongly modified dee with a large indentation on the inside edge of the plasma. Maximum beta increases with elongation and exceeds 14% when $\frac{b}{a}=3$.

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Available abstract

We employ a numerical technique to optimize the shape of tokamak plasmas to achieve maximum stable volume-averaged $\ensuremath{\beta}$ with respect to ballooning modes. We have examined dee shapes with moderately peaked current profile, poloidal $\ensuremath{\beta}=1$, and $\frac{R}{a}=2.76$. The optimal shape is a strongly modified dee with a large indentation on the inside edge of the plasma. Maximum beta increases with elongation and exceeds 14% when $\frac{b}{a}=3$.

Key concepts: Tokamak, Physics, Magnetohydrodynamic drive, BETA (programming language), Plasma, Ballooning, Magnetohydrodynamics, Atomic physics

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