Manuscript I-B-VP@3 · I-B-VP-v3.tex · section · 93c04eb4

Exact Friedrichs observables and analytical checks

Exact Friedrichs observables and analytical checks · lines 1090–1102

I-B-VP@3#eq:P, I-B-VP@3#eq:C

Define

P_{β} (α) C_{β} (α) = α^{- 2} [1 - 6 β (1 - β)] - 1, = α^{- 4} [1 - 30 β^{2} (1 - β)^{2}] - 1.

Displayed formulas in this passage

I-B-VP@3#eq:P · line 1094
$P_{β} (α) C_{β} (α) = α^{- 2} [1 - 6 β (1 - β)] - 1, = α^{- 4} [1 - 30 β^{2} (1 - β)^{2}] - 1.$
I-B-VP@3#eq:C · line 1094
$P_{β} (α) C_{β} (α) = α^{- 2} [1 - 6 β (1 - β)] - 1, = α^{- 4} [1 - 30 β^{2} (1 - β)^{2}] - 1.$