diff --git a/data/conferencias.yml b/data/conferencias.yml
index 6094b84..74663c4 100644
--- a/data/conferencias.yml
+++ b/data/conferencias.yml
@@ -122,7 +122,19 @@
     start: 2021-09-16T11:00
     end: 2021-09-16T12:30 
   - titulo: Inviscid dissipation and turbulence 
-    abstract: ''
+    abstract: 'Turbulence is a phenomenon of wide theoretical and practical interest and an area of research with intense current activity.
+              Mathematical modeling of turbulence relies, in an essential manner, on a thorough understanding of solutions of the Navier-Stokes
+              equations at high Reynolds number.
+              A central question of the mathematical analysis of turbulent flows is whether inviscid dissipation actually occurs and, furthermore,
+              whether there is dissipation of energy in the vanishing viscosity limit. Smooth solutions of the zero viscosity equations, also known as
+              the Euler equations, conserve energy over time. However, according to turbulence theory, in turbulent regimes energy should be
+              dissipated and, additionally, the energy dissipation rate should be non-positive in the vanishing viscosity limit. Clearly, the underlying
+              flows cannot be smooth.
+              In 1949 Lars Onsager formulated what is now known as the Onsager Conjecture about the critical regularity which would allow for
+              inviscid dissipation: solutions of the Euler equations with "more than a 1/3 derivative" (ie Holder continuous with exponent greater than
+              1/3) should be conservative. In contrast it should be possible to produce solutions with "less than 1/3 derivative" which dissipate energy.
+              During the last 10 to 12 years this area of research has seen a substantial amount of progress, culminating with the complete settling,
+              in 2018, of the Onsager Conjecture. Complete? This is the subject of the talk'
     pdf: ''
     speaker:
       nombre: Helena Nussenszveig Lopes