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A STUDY OF PEPS AS APPLIED TO LOW DIMENSIONAL QUANTUM MAGNETSl:1I jA STUDY OF PEPS AS APPLIED TO LOW DIMENSIONAL QUANTUM MAGNETS By SHOUVIK SUR, B.Sc.A Thesis Submitted to the School of Graduate Studies
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Identify all the states involved in the system being analyzed.
02
Define the possible transitions between states.
03
Create a diagram representing the states and transitions known as a state transition diagram or state space graph.
04
Assign probabilities or costs to each transition, if applicable.
05
Calculate the expected values or optimal paths based on the state space geometry.

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Engineers developing control systems for complex machinery.
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State space geometry refers to the dimensions and structure of the space in which a system's state evolves.
Researchers, analysts, or engineers working on systems that can be described using state space models.
State space geometry can be filled out by carefully defining the state variables and input/output relationships of the system.
The purpose of state space geometry is to provide a mathematical framework for modeling and analyzing the behavior of dynamic systems.
State space geometry typically requires the specification of state variables, input signals, output signals, and system dynamics.
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