Physical review. B, Condensed matter
Variable superconducting quantum-interference device: Theory
H. J. Fink, V. Grünfeld, S. M. Roberts
Abstract
A dc superconducting quantum interference device (SQUID) consisting of a symmetric ring circuit with four Josephson junctions and two independent external currents ${I}_{1}$ and ${I}_{2}$, which enter the circuit at different points, has a phase boundary between the fully superconducting and the normal states that is different from that of a conventional SQUID. The control current ${I}_{2}$ modifies the magnetic flux (\ensuremath{\varphi}) periodicity and the value of the maximum measuring current ${I}_{1m}$(\ensuremath{\varphi}). For values of ${I}_{2}$>${I}_{c}$ (critical current of Josephson junction) the fully resistive state exists over flux intervals centered around (n+(1/2)${\ensuremath{\varphi}}_{0}$, where n is an integer and ${\ensuremath{\varphi}}_{0}$ is the fluxoid quantum. A superconducting circuit without Josephson junctions is suggested which should have a phase boundary similar to that found here. Minimization procedures which are usually employed in analyzing SQUID's are discussed.