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1. Full Text Taylor series solution for Lane–Emden equation
by He, Ji-Huan and Ji, Fei-Yu
Journal of mathematical chemistry, ISSN 0259-9791, 9/2019, Volume 57, Issue 8, pp. 1932 - 1934
Lane–Emden equation | Theoretical and Computational Chemistry | Chemistry | Physical Chemistry | Analytical method | Taylor series | Math. Applications in Chemistry | Mathematics, Interdisciplinary Applications | Physical Sciences | Mathematics | Chemistry, Multidisciplinary | Science & Technology | Poisson's equation | Usage | Research | Mathematical research | Series, Taylor's | Nonlinear equations | Ion migration | Mathematical analysis
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2. Full Text Simulating hamiltonian dynamics with a truncated taylor series
by Berry, Dominic W and Childs, Andrew M and Cleve, Richard and Kothari, Robin and Somma, Rolando D
Physical review letters, ISSN 0031-9007, 03/2015, Volume 114, Issue 9, pp. 090502 - 090502
Physics, Multidisciplinary | Physical Sciences | Physics | Science & Technology | Algorithms | Approximation | Computer simulation | Dynamics | Taylor series | Evolution | Inverse | Dynamical systems | Physics - Quantum Physics
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3. Full Text Multi-universal series
by Mouze, Augustin
Archiv der Mathematik, ISSN 0003-889X, 07/2020, Volume 115, Issue 1, pp. 79 - 88
Physical Sciences | Mathematics | Science & Technology | Taylor series | Continuity (mathematics) | Topology
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4. Full Text Trefftz Methods and Taylor Series
by Yang, Jie and Potier-Ferry, Michel and Akpama, Koffi and Hu, Heng and Koutsawa, Yao and Tian, Haitao and Zeze, Djedje Sylvain
Archives of computational methods in engineering, ISSN 1134-3060, 07/2020, Volume 27, Issue 3, pp. 673 - 690
Mathematics, Interdisciplinary Applications | Engineering | Physical Sciences | Computer Science, Interdisciplinary Applications | Technology | Engineering, Multidisciplinary | Computer Science | Mathematics | Science & Technology | Taylor series | Nonlinear equations | Ill-conditioning (mathematics) | Partial differential equations | Nonlinear differential equations | Shape functions
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5. Full Text Taylor series of Landauer conductance
by Ramírez, Carlos and Rodríguez, Mauricio J and Gomez, Bryan D
Physica. E, Low-dimensional systems & nanostructures, ISSN 1386-9477, 10/2020, Volume 124, p. 114213
Graphene nanoconstrictions | Taylor series | Tight-binding Hamiltonians | Landauer formula | Mesoscopic systems | Scattering matrix | Physics, Condensed Matter | Science & Technology - Other Topics | Physical Sciences | Nanoscience & Nanotechnology | Physics | Science & Technology | Physics - Mesoscale and Nanoscale Physics
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6. Full Text Application of residual power series method for the solution of time-fractional schrödinger equations in one-dimensional space
by Abu Arqub, Omar
Fundamenta informaticae, ISSN 0169-2968, 2019, Volume 166, Issue 2, pp. 87 - 110
Symbolic computations | Fractional Schrödinger equation | Residual power series method | Multiple fractional power series | Numerical algorithm | Physical Sciences | Technology | Computer Science | Mathematics | Computer Science, Software Engineering | Mathematics, Applied | Science & Technology | Taylor series | Schroedinger equation | Algorithms | Computation | Power series
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7. Full Text A generic and efficient Taylor series–based continuation method using a quadratic recast of smooth nonlinear systems
by Guillot, Louis and Cochelin, Bruno and Vergez, Christophe
International journal for numerical methods in engineering, ISSN 0029-5981, 07/2019, Volume 119, Issue 4, pp. 261 - 280
asymptotic numerical method | nonlinear systems | Taylor series | quadratic recast | finite element method | continuation | Mathematics, Interdisciplinary Applications | Engineering | Physical Sciences | Technology | Engineering, Multidisciplinary | Mathematics | Science & Technology | Finite element method | Transcendental functions | Algorithms | Robustness (mathematics) | Numerical methods | Nonlinear analysis | Elasticity | Two dimensional analysis | Asymptotic methods | Nonlinear systems | Continuation methods | Mathematical Software | Mathematical Physics | Computer Science | Mechanics | Engineering Sciences | Mechanics of the structures
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8. Full Text Taylor effect in Bitcoin time series
by Takaishi, Tetsuya and Adachi, Takanori
Economics letters, ISSN 0165-1765, 11/2018, Volume 172, pp. 5 - 7
Cryptocurrency | Taylor effect | Autocorrelation | Bitcoin | Economics | Business & Economics | Social Sciences | Prices and rates | Money | Crypto-currencies | Foreign exchange | Digital currencies | Foreign exchange rates | Correlation analysis | Power | Time series
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9. Full Text A numerical method based on Taylor series for bifurcation analyses within Föppl–von Karman plate theory
by Tian, H and Potier-Ferry, M and Abed-Meraim, F
Mechanics research communications, ISSN 0093-6413, 10/2018, Volume 93, pp. 154 - 158
Bifurcation | Taylor meshless | Trefftz method | Buckling | Asymptotic numerical method | Mechanics | Technology | Science & Technology | Mechanics of the solides | Engineering Sciences | Mechanics of the structures
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10. Full Text Taylor series expansion using matrices: An implementation in MATLAB
by Pantaleón, Carlos and Ghosh, Amitabha
Computers & fluids, ISSN 0045-7930, 05/2015, Volume 112, pp. 79 - 82
Taylor series | Modified equation | Symbolic computation | Finite differences | Truncation error | Mechanics | Computer Science, Interdisciplinary Applications | Technology | Computer Science | Science & Technology | Algebra | Algorithms | Mathematical analysis | Wave equations | Manuals | Truncation errors | Mathematical models | Finite difference method
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11. Full Text Flows and stochastic Taylor series in Itô calculus
by Ebrahimi-Fard, Kurusch and Malham, Simon J A and Patras, Frédéric and Wiese, Anke
Journal of physics. A, Mathematical and theoretical, ISSN 1751-8113, 11/2015, Volume 48, Issue 49, p. 495202
stochastic differential system | Itô integral | Chen-Strichartz formula | semimartingales | quasi-shuffle algebra | stochastic Taylor series | Physics, Multidisciplinary | Physical Sciences | Physics | Physics, Mathematical | Science & Technology | Probability | Combinatorics | Mathematics
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12. Full Text Polynomial Fuzzy Models for Nonlinear Control: A Taylor Series Approach
by Sala, A and Ario, C
IEEE transactions on fuzzy systems, ISSN 1063-6706, 12/2009, Volume 17, Issue 6, pp. 1284 - 1295
Nonlinear equations | Robust stability | Taylor series | Control systems | Stability analysis | fuzzy modeling | Fuzzy control | relaxed stability conditions | Systems engineering and theory | polynomial fuzzy systems | Polynomials | Nonlinear systems | sum of squares (SOS) | Fuzzy systems | Sum of squares (SOS) | Polynomial fuzzy systems | Fuzzy modeling | Relaxed stability conditions | Engineering, Electrical & Electronic | Engineering | Computer Science, Artificial Intelligence | Technology | Computer Science | Science & Technology | Fuzzy logic | Mathematical analysis | Nonlinearity | Fuzzy set theory | Mathematical models | Fuzzy | Standards
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