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edit approved Jan 8, 2015 at 3:37
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edit approved Jan 8, 2015 at 3:37
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Schrodinger equation wothwith magnetic vector potential

In many papers dealing with the Schrodinger equation with magnetic potential $$u_t=i(\nabla+iA(t,x))^2u$$ the authors say that this equation can be studied with Kato's methods for abstract evolution equations. Is there someone who can suggest me some reference in which this approach is used?

Schrodinger equation woth magnetic vector potential

In many papers dealing with the Schrodinger equation with magnetic potential $$u_t=i(\nabla+iA(t,x))^2u$$ the authors say that this equation can be studied with Kato's methods for abstract evolution equations. Is there someone who can suggest me some reference in which this approach is used?

Schrodinger equation with magnetic vector potential

In many papers dealing with the Schrodinger equation with magnetic potential $$u_t=i(\nabla+iA(t,x))^2u$$ the authors say that this equation can be studied with Kato's methods for abstract evolution equations. Is there someone who can suggest some reference in which this approach is used?

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Sam
Sam
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In many papers dealing with the Schrodinger equation with magnetic potential $$u_t=i\Delta u-A(t,x)\cdot\nabla u$$$$u_t=i(\nabla+iA(t,x))^2u$$ the authors say that this equation can be studied with Kato's methods for abstract evolution equations. Is there someone who can suggest me some reference in which this approach is used?

In many papers dealing with the Schrodinger equation with magnetic potential $$u_t=i\Delta u-A(t,x)\cdot\nabla u$$ the authors say that this equation can be studied with Kato's methods for abstract evolution equations. Is there someone who can suggest me some reference in which this approach is used?

In many papers dealing with the Schrodinger equation with magnetic potential $$u_t=i(\nabla+iA(t,x))^2u$$ the authors say that this equation can be studied with Kato's methods for abstract evolution equations. Is there someone who can suggest me some reference in which this approach is used?

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Sam
Sam
  • 61
  • 3

Schrodinger equation woth magnetic vector potential

In many papers dealing with the Schrodinger equation with magnetic potential $$u_t=i\Delta u-A(t,x)\cdot\nabla u$$ the authors say that this equation can be studied with Kato's methods for abstract evolution equations. Is there someone who can suggest me some reference in which this approach is used?