hasLocalTruncationErrorOrder
P105618
predicate
Indicates the order or degree to which a local truncation error term appears or dominates in a numerical or analytical approximation.
Observed surface forms (2)
- approximationOrder ×7
- orderOfAccuracy ×2
Sample triples (10)
| Subject | Object |
|---|---|
| Born expansion of Green’s function | first Born approximation via predicate surface "approximationOrder" ⓘ |
| Born expansion of Green’s function | higher-order Born approximations via predicate surface "approximationOrder" ⓘ |
| Born expansion of Green’s function | second Born approximation via predicate surface "approximationOrder" ⓘ |
| Born series | can be truncated at low order for weak potentials via predicate surface "approximationOrder" ⓘ |
| Edgeworth series | can be extended to arbitrary finite order in 1/sqrt(n) via predicate surface "approximationOrder" ⓘ |
| Wolfenstein parameterization | often truncated at O(λ³) via predicate surface "approximationOrder" ⓘ |
|
Zeldovich approximation in large-scale structure formation
surface form:
Zeldovich approximation
|
first-order Lagrangian perturbation theory via predicate surface "approximationOrder" ⓘ |
| classical fourth-order Runge–Kutta method | 5 ⓘ |
| theta-method | first order for theta ≠ 1/2 via predicate surface "orderOfAccuracy" ⓘ |
| theta-method | second order for theta = 1/2 via predicate surface "orderOfAccuracy" ⓘ |