[1] Campos, J., Mavhin, J.:
Periodic solutions of quaternionic-valued ordinary differential equations. Ann. Math. 185 (2006), 109–127.
MR 2187757
[2] Christianto, V., Smarandache, F.:
An exact mapping from Navier-Stocks equation to Schrodinger equation via Riccati equation. Progr. Phys. 1 (2008), 38–39.
MR 2365963
[3] Egorov, A.I.: Riccati equations. Moskow, Fizmatlit, 2001.
[5] Grigorian, G. A.:
Some properties of the solutions of third order linear ordinary differential equations. Rocky Mountain J. Math. 46 (1) (2016), 147–161.
DOI 10.1216/RMJ-2016-46-1-147 |
MR 3506083
[6] Grigorian, G.A.:
On some properties of solutions of the Riccati equation. Izv. Nats. Akad. Nauk Armenii Mat. 42 (4) (2007), 11–26, translation in J. Contemp. Math. Anal. 42 (2007), no. 4, 184–197.
MR 2413677
[7] Grigorian, G.A.:
On the stability of systems of two first-order linear ordinary differential equations. Differ. Uravn. 51 (3) (2015), 283–292.
MR 3373201
[8] Grigorian, G.A.:
Necessary conditions and a test for the stability of a system of two linear ordinary differential equations of the first order. Differ. Uravn. 52 (3) (2016), 292–300.
MR 3540205
[10] Grigorian, G.A.:
Oscillatory criteria for the second order linear ordinary differential equations. Math. Slovaca 69 (2019), 1–14.
DOI 10.1515/ms-2017-0274 |
MR 3985023
[12] Leschke, K., Moriya, K.:
Applications of quaternionic holomorphic geometry to minimal surfaces. Complex manifolds 3 (1) (2016), 282–300.
DOI 10.1515/coma-2016-0015 |
MR 3635782
[13] Wilzinski, P.:
Quaternionic-valued differential equations. The Riccati equations. J. Differential Equations 247 (2009), 2167–2187.
MR 2560053
[14] Zoladek, H.:
Classification of diffeomorphisms of $\mathbb{S}^4$ induced by quaternionic Riccati equations with periodic coefficients. Topol. Methods Nonlinear Anal. 33 (2) (2009), 205–215.
DOI 10.12775/TMNA.2009.014 |
MR 2547774