Journal of Mathematical Finance

Journal of Mathematical Finance

ISSN Print: 2162-2434
ISSN Online: 2162-2442
www.scirp.org/journal/jmf
E-mail: jmf@scirp.org
"Adaptive Wave Models for Sophisticated Option Pricing"
written by Vladimir G. Ivancevic,
published by Journal of Mathematical Finance, Vol.1 No.3, 2011
has been cited by the following article(s):
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[1] Rogue waves based on the coupled nonlinear Schrödinger option pricing model with external potential
Modern Physics Letters B, 2022
[2] Analysis and dynamics of the Ivancevic option pricing model with a novel fractional calculus approach
Waves in Random and Complex Media, 2022
[3] Research Article Integrability, Variational Principle, Bifurcation, and New Wave Solutions for the Ivancevic Option Pricing Model
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[4] On this page
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[6] New Solutions for IOPM and (3+ 1)-Dimensional NLWE in Liquid with Gas Bubbles.
Journal of the Institute of …, 2022
[7] Non-linear Black-Scholes Option Pricing Model based on Quantum Dynamics.
COMPLEXIS, 2022
[8] SOLVING THE IVANCEVIC OPTIONS PRICING MODEL WITH THE NUMERICAL METHOD SOME BLAISE-ABBO (SBA).
Advances in Differential …, 2021
[9] A novel analytical technique for the solution of time-fractional Ivancevic option pricing model
2020
[10] Using Wind Shock-Waves and Turbulence as a Soft Attrition Capability against a Smart Adversary Team of UAVs
2017
[11] Nonlinear Schrödinger approach to European option pricing
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[12] Solving the Ivancevic Pricing Model Using the He's Frecuency Amplitude Formulation
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[13] Analytical solutions of the Ivancevic option pricing model with a nonzero adaptive market potential
2017
[14] Cognitive Supervisor for an Autonomous Swarm of Robots
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[15] SOLVING THE IVANCEVIC OPTION PRICING MODEL USING THE ELSAKI-ADOMIAN DECOMPOSITION METHOD
International Journal of Applied Mathematics, 2015
[16] Controlled complexity in pulse conduction: Traveling solitons from neural to optical fibers.
Mathematics in Engineering, Science & Aerospace (MESA), 2014
[17] Controlled complexity in pulse conduction: Traveling solitons from neural to optical fibers
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[18] Sine--Gordon Solitons, Kinks and Breathers as Physical Models of Nonlinear Excitations in Living Cellular Structures
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[19] Sine-Gordon Solitons, Kinks and Breathers as Physical Models of Nonlinear Excitations in Living Cellular Structures
arXiv preprint arXiv:1305.0613, 2013
[20] Pricing Options on Foreign Currency with a Preset Exchange Rate
Journal of Mathematical Finance, 2012
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