Revision #550 → #1223 · back to history
addedFinite difference467761c92d1a
addedDifference operator2557a01cd614
addedDifference equation6a7c95bc2ef2
addedForward difference1afcc87876eb
addedBackward difference17bc9fff46ef
addedCentral difference2a7b56177e90
addedDerivative as a limitafda5040f83d
addedForward difference approximates derivative831783fb3fe6
addedBackward difference approximatione1ddecf26d27
addedCentral difference is more accuratea7a77757be63
addedOscillating function with zero central differenceee98c2e7b11f
addedCentral difference approximation of second derivative154baed043e8
addedn-th order forward, backward, and central differencesfb15774bdc6b
addedBinomial transform via forward differences6d4611f5144e
addedSecond-order accurate first-derivative combination939b41bbd6ca
addedSeminumerical differentiation of second derivativea13b7c8668bf
addedn-th pairwise difference of degree-n polynomial06764d5b86b3
addedBase case for polynomial difference321224d2b546
addedInductive step for polynomial difference20c45ca1326b
addedFinding polynomial via differences table5ea42821db07
addedPower and Leibniz rule for differences79a806e70c9d
addedNewton forward difference / Gregory–Newton interpolation2e389b22d40b
addedSine function and Newton series7c5e405caccf
addedDoubling Fibonacci sequence Newton formulaba0454129add
addedDivided differences for nonuniform stepsfc92d6d80fa1
addedMahler's theorem3066c8cb6e5f
addedCarlson's theoremc949a616f65e
addedDifference operator as shift minus identity71f904f040da
addedHigher-order differences recursively8867bb6d8a59
addedLinearity of difference operator6872d043db6a
addedOperator equation T_h = e^{hD}808251bd50bc
addedUmbral sine5aaa83abcf62
addedUmbral eigenfunction is exponentialbfc0ee6f43d8
addedDirac delta umbral correspondentb36d6951ab87
addedAntidifference operator17a8b9d3f8c8
addedConstant and Linearity rulescbc99dfd764e
addedProduct rule for differences3779e412506a
addedQuotient rule for differencesa36cacde96bc
addedSummation rules for differencesbfadbb5a9263
addedGeneralized finite differencefd693469905c
addedMöbius inversion generalization820c60ceb26a
addedPartial derivative finite difference approximationsdd62e7dd8063
addedEfficient mixed partial formula406f5b80a2e3
addedCost of multivariate finite difference tensorae620ba582e0