VICTOR IVRII is a professor of mathematics at the University of Toronto. His areas of specialization are analysis, microlocal analysis, spectral theory, partial differential equations and applications to mathematical physics. He proved the Weyl conjecture in 1979, and together with Israel M. Sigal he justified the Scott correction term for heavy atoms and molecules in 1992. He is a Fellow of the Royal Society of Canada (since 1998) and of American Mathematical Society (since 2012).

• Smooth theory in dimensions 2 and 3.- Standard Theory.- 2D degenerating magnetic Schrödinger operator.- 2D magnetic Schrödinger near boundary.- Magnetic Schrödinger operator: short loops.- Dirac operator with strong magnetic field.

VICTOR IVRII is a professor of mathematics at the University of Toronto. His areas of specialization are analysis, microlocal analysis, spectral theory, partial differential equations and applications to mathematical physics. He proved the Weyl conjecture in 1979, and together with Israel M. Sigal he justified the Scott correction term for heavy atoms and molecules in 1992. He is a Fellow of the Royal Society of Canada (since 1998) and of American Mathematical Society (since 2012).

• Smooth theory in dimensions 2 and 3.- Standard Theory.- 2D degenerating magnetic Schrödinger operator.- 2D magnetic Schrödinger near boundary.- Magnetic Schrödinger operator: short loops.- Dirac operator with strong magnetic field.

VICTOR IVRII is a professor of mathematics at the University of Toronto. His areas of specialization are analysis, microlocal analysis, spectral theory, partial differential equations and applications to mathematical physics. He proved the Weyl conjecture in 1979, and together with Israel M. Sigal he justified the Scott correction term for heavy atoms and molecules in 1992. He is a Fellow of the Royal Society of Canada (since 1998) and of American Mathematical Society (since 2012).

• Smooth theory in dimensions 2 and 3.- Standard Theory.- 2D degenerating magnetic Schrödinger operator.- 2D magnetic Schrödinger near boundary.- Magnetic Schrödinger operator: short loops.- Dirac operator with strong magnetic field.