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se cambia Mónica Clapp de semiplenarista a plenarista

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Diego Armentano 2020-01-29 22:48:55 -03:00
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1 changed files with 6 additions and 5 deletions
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data/conferencias.json
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@ -7,6 +7,12 @@
"pdf":"", "pdf":"",
"speaker":{"nombre":"Jairo Bochi","afiliacion":"Universidad Católica de Chile","web":"http://www.mat.uc.cl/~jairo.bochi/"} "speaker":{"nombre":"Jairo Bochi","afiliacion":"Universidad Católica de Chile","web":"http://www.mat.uc.cl/~jairo.bochi/"}
}, },
{ "titulo":"",
"abstract":"",
"pdf":"",
"speaker":{"nombre":"Mónica Clapp","afiliacion":"UNAM", "web":"https://www.matem.unam.mx/fsd/mclapp"}
},
{ "titulo":"", { "titulo":"",
"abstract":"", "abstract":"",
"pdf":"", "pdf":"",
@ -57,11 +63,6 @@
"pdf":"", "pdf":"",
"speaker":{"nombre":"Helena Nussensveig","afiliacion":"Universidad Federal de Rio de Janeiro","web":"http://www.im.ufrj.br/hlopes/"} "speaker":{"nombre":"Helena Nussensveig","afiliacion":"Universidad Federal de Rio de Janeiro","web":"http://www.im.ufrj.br/hlopes/"}
}, },
{ "titulo":"",
"abstract":"",
"pdf":"",
"speaker":{"nombre":"Mónica Clapp","afiliacion":"UNAM", "web":"https://www.matem.unam.mx/fsd/mclapp"}
},
{ "titulo":"Breathers solutions and the generalized Korteweg-de Vries equation", { "titulo":"Breathers solutions and the generalized Korteweg-de Vries equation",
"abstract":"This talk is centered in the generalized Korteweg-de Vries (KdV) equation (1) \\(∂_tu + ∂_x^3u + ∂_xf(u)=0, x, t ∈ R\\). The case \\(f(u) = u^2\\) corresponds to the famous KdV eq., and \\(f(u) = u^3\\) to the modified KdV eq. We shall review some results concerning the initial value problem associated to the equation (1). These include local and global well-posedness, existence and stability of traveling waves, and the existence and non-existence of “breathers” solutions. The aim is to understand how the non-linearity \\(f(u)\\) induces these results.", "abstract":"This talk is centered in the generalized Korteweg-de Vries (KdV) equation (1) \\(∂_tu + ∂_x^3u + ∂_xf(u)=0, x, t ∈ R\\). The case \\(f(u) = u^2\\) corresponds to the famous KdV eq., and \\(f(u) = u^3\\) to the modified KdV eq. We shall review some results concerning the initial value problem associated to the equation (1). These include local and global well-posedness, existence and stability of traveling waves, and the existence and non-existence of “breathers” solutions. The aim is to understand how the non-linearity \\(f(u)\\) induces these results.",
"pdf":"", "pdf":"",