Pulse Core Lexicon

Destructive Interference

Definition

Destructive Interference is the cancellation of amplitude that occurs where superposed pulse cycles meet out of phase, producing null zones in the collective field. The book treats it with Constructive Interference in its account of interference dynamics and spatial pattern formation: phase relationships between discrete pulse cycles decide where amplitude is enhanced and energy concentrated, and where it cancels. Cancellation occurs when the phase difference is an odd multiple of π, φ_i − φ_j = (2n+1)π, and the region it clears has a characteristic size set by the wavelength. The Null Zone Radius for Destructive Interference is r∅ = λ/4, where r∅ is the null zone radius, λ the wavelength and 4 the quarter-wavelength factor; φ_i and φ_j are the phases of the ith and jth pulses. Dimensions: r∅ [𝕃], λ [𝕃], the factor 4 and the phases [∅]. It connects to Constructive Interference, Null Zone Radius, Interference Patterns, the Collective Field Function and the Resonant Field of Becoming.

Mathematical Expression

From the book · Chapter 7 · The Resonant Field of Becoming

r∅ = λ/4 [𝕃]

Where:

  • r∅ [𝕃] - Null Zone Radius (G) for Destructive Interference (G)
  • λ [𝕃] - wavelength
  • 4 [∅] - numerical coefficient, quarter-wavelength factor
  • φ_i [∅] - phase of ith pulse
  • φ_j [∅] - phase of jth pulse
  • π [∅] - mathematical constant pi
  • n [∅] - integer multiplier
  • [∅] - quantities without physical units, pure numerical ratios or mathematical constants

Technical Details

Category Concept

Chapter Chapter 7

Importance

Related Terms