From symmetries and strings to hydrodynamics
Event Date:
            2019-03-11T11:00:00
      
            2019-03-11T12:30:00
      
  Event Location:
              Hennings 318
          Speaker:
              Nabil Iqbal 
          Related Upcoming Events:
              
          Local Contact:
              Leanne Ebbs
Event Information:
              Symmetries are a key tool for organizing our understanding of the physical world. Conventional symmetries in quantum systems are associated with the conservation of a density of particles. However many systems of interest — such as ordinary Maxwell electrodynamics — contain conserved densities of higher dimensional objects, such as strings. I will explain the novel symmetry principle behind this conservation and then apply it to a variety of physical problems, including the proof of a Goldstone theorem associated with string condensation, a new symmetry-based formulation of relativistic magnetohydrodynamics, and an effective theory approach to describing strongly magnetized plasma in pulsar magnetospheres.
                Add to Calendar
                2019-03-11T11:00:00
                2019-03-11T12:30:00
                From symmetries and strings to hydrodynamics 
                Event Information:
              Symmetries are a key tool for organizing our understanding of the physical world. Conventional symmetries in quantum systems are associated with the conservation of a density of particles. However many systems of interest — such as ordinary Maxwell electrodynamics — contain conserved densities of higher dimensional objects, such as strings. I will explain the novel symmetry principle behind this conservation and then apply it to a variety of physical problems, including the proof of a Goldstone theorem associated with string condensation, a new symmetry-based formulation of relativistic magnetohydrodynamics, and an effective theory approach to describing strongly magnetized plasma in pulsar magnetospheres. 
                Event Location:
              Hennings 318