Statements (48)
| Predicate | Object |
|---|---|
| gptkbp:instanceOf |
mathematical model
|
| gptkbp:associated_with |
the butterfly effect
|
| gptkbp:can_be |
three-dimensional space
|
| gptkbp:createdBy |
computational models
|
| gptkbp:description |
chaotic behavior
|
| gptkbp:exhibits |
strange attractors
|
| gptkbp:has |
three variables
|
| gptkbp:has_a_focus_on |
philosophy of science
|
| gptkbp:has_a_role_in |
differential equations
|
| gptkbp:hasPrograms |
economics
physics engineering |
| https://www.w3.org/2000/01/rdf-schema#label |
Lorenz attractor
|
| gptkbp:impact |
external perturbations
|
| gptkbp:introduced |
gptkb:Edward_Lorenz
|
| gptkbp:is_a |
chaotic systems
dynamical system |
| gptkbp:is_a_model_for |
atmospheric convection
how small changes can lead to vastly different outcomes. |
| gptkbp:is_a_representation_of |
chaotic dynamics
x'_=_σ(y_-_x),_y'_=_x(ρ_-_z)_-_y,_z'_=_xy_-_βz |
| gptkbp:is_a_resource_for |
chaos research
|
| gptkbp:is_a_subject_of |
mathematics
mathematical research complex systems deterministic chaos sensitive dependence on initial conditions dynamical systems theory |
| gptkbp:is_a_time_for |
Lorenz_equations
|
| gptkbp:is_characterized_by |
sensitive dependence on initial conditions
|
| gptkbp:is_displayed_on |
computer graphics
a butterfly shape |
| gptkbp:is_featured_in |
the limits of predictability
chaos theory principles |
| gptkbp:is_studied_in |
turbulence
chaos theory Lyapunov exponents |
| gptkbp:is_used_in |
academic papers
scientific literature weather prediction climate systems educational contexts phase space the unpredictability of systems |
| gptkbp:leads |
predictability issues
|
| gptkbp:related_to |
nonlinear dynamics
bifurcation theory |
| gptkbp:sensors |
initial conditions
|