Local Primitive Causality and the Common Cause Principle in Quantum Field Theory

Physics – Quantum Physics

Scientific paper

Rate now

  [ 0.00 ] – not rated yet Voters 0   Comments 0

Details

14 pages, Latex

Scientific paper

If \{A(V)\} is a net of local von Neumann algebras satisfying standard axioms of algebraic relativistic quantum field theory and V_1 and V_2 are spacelike separated spacetime regions, then the system (A(V_1),A(V_2),\phi) is said to satisfy the Weak Reichenbach's Common Cause Principle iff for every pair of projections A \in A(V_1), B \in A(V_2) correlated in the normal state \phi there exists a projection C belonging to a von Neumann algebra associated with a spacetime region V contained in the union of the backward light cones of V_1 and V_2 and disjoint from both V_1 and V_2, a projection having the properties of a Reichenbachian common cause of the correlation between A and B. It is shown that if the net has the local primitive causality property then every local system (A(V_1),A(V_2),\phi) with a locally normal and locally faithful state \phi and open bounded V_1 and V_2 satisfies the Weak Reichenbach's Common Cause Principle.

No associations

LandOfFree

Say what you really think

Search LandOfFree.com for scientists and scientific papers. Rate them and share your experience with other people.

Rating

Local Primitive Causality and the Common Cause Principle in Quantum Field Theory does not yet have a rating. At this time, there are no reviews or comments for this scientific paper.

If you have personal experience with Local Primitive Causality and the Common Cause Principle in Quantum Field Theory, we encourage you to share that experience with our LandOfFree.com community. Your opinion is very important and Local Primitive Causality and the Common Cause Principle in Quantum Field Theory will most certainly appreciate the feedback.

Rate now

     

Profile ID: LFWR-SCP-O-270933

  Search
All data on this website is collected from public sources. Our data reflects the most accurate information available at the time of publication.