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(Created page with "Let's call 'mostly ignored' fewer than 10 non-self citations. If you'd like to add (up to 2) items, please contact ashleypwillis/at/gmail.com, with your entries following the...")
 
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Let's call 'mostly ignored' fewer than 10 non-self citations.
A scientific treasure trove... Do you have a work you're really proud of, but hardly anyone seems to know about it?  Well, you can let us know about it here!  If you'd like to add an item, please send a message to ashleypwillis/at/gmail.com
 
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If you'd like to add (up to 2) items, please contact ashleypwillis/at/gmail.com, with your entries following the format below.
<pre>
==== Danger Mouse ====
* D. Mouse and E. Penfold (1983), ''How not to take over the world'', Spy Weekly [http://www.spyweekly.co.uk]
:: My favourite plans for world domination, foiled.
</pre>


==== Philippe Brunet ====
==== Philippe Brunet ====
*  
*  
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==== Laurette Tuckermann ====
==== Laurette Tuckerman ====
* Tuckermann, L.S. (1989), ''Transformations of matrices into banded form'', Journal of Computational Physics [http://www.sciencedirect.com/science/article/pii/0021999189902386] or [http://www.pmmh.espci.fr/~laurette/papers/Tuckerman_bands_JCP89.pdf].
* L. S. Tuckerman (1989), ''Transformations of matrices into banded form'', Journal of Computational Physics [http://www.sciencedirect.com/science/article/pii/0021999189902386] or [http://www.pmmh.espci.fr/~laurette/papers/Tuckerman_bands_JCP89.pdf].
* Tuckermann, L.S. (2001), ''Thermosolutal and binary fluid convection as a 2x2 matrix problem'', Physica D, [http://www.sciencedirect.com/science/article/pii/S0167278901002846] or [http://arxiv.org/pdf/nlin.PS/0209048.pdf]
:: One way to look at why recursion relations are so widespread.
* L. S. Tuckerman (2001), ''Thermosolutal and binary fluid convection as a 2x2 matrix problem'', Physica D [http://www.sciencedirect.com/science/article/pii/S0167278901002846] or [http://arxiv.org/pdf/nlin.PS/0209048.pdf].
:: How nonlinear and linear problems actually obey analogous equations, based on eigenvalues undergoing avoided crossing or else becoming complex conjugate pairs.


==== Ashley P. Willis ====
==== Ashley P. Willis ====
* Willis, A. P. (2012), ''Optimization of the magnetic dynamo'', Physical Review Letters, [http://dx.doi.org/10.1103/PhysRevLett.109.251101] or [http://arxiv.org/abs/1209.1559].   
* A. P. Willis (2012), ''Optimization of the magnetic dynamo'', Physical Review Letters [http://dx.doi.org/10.1103/PhysRevLett.109.251101] or [http://arxiv.org/abs/1209.1559].   
::: To me it seemed cool to be able to find the lowest Rm for a large-scale dynamo in a periodic box.
:: How to find the lowest Rm for a large-scale dynamo, along with the velocity field that makes this possible, here for a periodic box.  Maybe slightly premature to say this has been overlooked, but I'm impatient to see what it could lead to...

Latest revision as of 13:04, 2 September 2018

A scientific treasure trove... Do you have a work you're really proud of, but hardly anyone seems to know about it? Well, you can let us know about it here! If you'd like to add an item, please send a message to ashleypwillis/at/gmail.com


Laurette Tuckerman

  • L. S. Tuckerman (1989), Transformations of matrices into banded form, Journal of Computational Physics [1] or [2].
One way to look at why recursion relations are so widespread.
  • L. S. Tuckerman (2001), Thermosolutal and binary fluid convection as a 2x2 matrix problem, Physica D [3] or [4].
How nonlinear and linear problems actually obey analogous equations, based on eigenvalues undergoing avoided crossing or else becoming complex conjugate pairs.

Ashley P. Willis

  • A. P. Willis (2012), Optimization of the magnetic dynamo, Physical Review Letters [5] or [6].
How to find the lowest Rm for a large-scale dynamo, along with the velocity field that makes this possible, here for a periodic box. Maybe slightly premature to say this has been overlooked, but I'm impatient to see what it could lead to...