File:Fig hkb.eps.png
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Ways to visualize the HKB model. (a) Relative phase evolving over time as a function of the control parameter \( k \); (b) HKB potential as a function of the control paramter; (c) Phase portrait of HKB dynamics; (d) Bifurcation diagram. For values of \( k \) smaller than \( .25 \) there are stable fixed points at even multiples of \( /pi \) and unstable fixed points at odd multiples. As \( k \) exceeds its critical value the fixed points at the odd multiples become stable and a pair of unstable points is created next to them.
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 02:14, 8 January 2007 | | 650 × 580 (31 KB) | J. A. Scott Kelso (Talk | contribs) | Ways to visualize the HKB model. (a) Relative phase evolving over time as a function of the control parameter <math> /k </math>; (b) HKB potential as a function of the control paramter; (c) Phase portrait of HKB dynamics; (d) Bifurcation diagram. For valu |
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