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(1983). Asymptotic properties of the central limit theorem. [arXiv]{}., **10** 1–8. Sachdev, J. (1989)., Springer. In’tuo Ltd, Budapest, (1993). In’tuo Ltd, Budapest, Birkhäuser Arshavin 2000. Sato, T. The Fourier expansion and regularity properties of the stochastic representation. Mat. Zamarrac Soc. **60** 658–680 (1978). Santiamo, E. (1999). A small-time behavior of the Laplace-Griffiths polynomial and functional calculus. C.R. Acad.
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Pures, Ser. A **171** 433–454 (2000). Schmiedel, J. (1989). Theory of ordinary differential equations, Integr. Equ., **7** 277–295. See, for example, Ch. 1, *Theory of Functions with Integrals over Varimax function,* Wiley Benjamin-Cherson. Ser. **71** 18–27 (1979). , P.C. (2006). Characterizing the integral for the Laplacian function of two polynomials $q(x)$ and $q'(x)$ satisfying partial differentiation of multiplicative factors. Mathematics Notes **1292** 28–96. Ç-Ō (1959). Uraltli. *$L^2(\mathbb R)$-Lipschitz continuity for nonnegative functions*. Fondah, Nauka, 1960.
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Szőr, P. (2015). The logarithm of the Laplace–Griffiths polynomial and the nonlinear Brunik–Sjöstrand-Wolfowitz equation. Colloquial Mathematics, vol. 64, 2000. Balakrishnan, K. The random Laplacian and random Laplacian-Garcia equation. In’tuo Ltd, Budapest, (2014). Balakrishnan, K. The smooth Laplace equation with logarithmic spectrum. Math. Ann. **341** (2016), 2104–2143. Balakrishnan, K., Sitt, G, Böhm, A. A method of non-bounded solutions of two-dimensional random Laplacian-Garcia equation. [*Math. Phase Commun.*]{} **60** 25–51, (2017), 22–30. Balakrishnan, K.
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, Farhad, P. On the behavior of solutions of one-dimensional random Laplacian-Garcia equation. [*Nuclear Phys. B*]{} [**221**]{}(2) (2017), 89–147. Balakrishnan, K. On the nonlinear Laplacian-Garcia equation with logarithmic spectrum. Colloquial Mathematics, [**43**]{} (2016), 1–16. Balakrishnan, K., Farhad, P. Differentiability of Calculus Itos functions and singular values of the Laplacian-Garcia equation. [*J. Differential Equations*]{} [**36**]{}(3–4) 28–29, (2016), 3–32. Balakrishnan, K. Critical theorems for rational functions with negative Lipschitz growth and small positive Lipschitz constants. [*J. Differential Equations*]{} [**35**]{}(1) 18–32, (2017) 4. Balakrishnan, K., Farhad, P., Karavan, B., Ch.
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3, Stable Theorems and some Application to Mathematical Theories and Dynamical Systems. Cambridge Lecture Notes in
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