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J.-C. Cortés, A. Navarro-Quiles, J.-V. Romero and M.-D. Roselló

{C}}(w,u). \end{array}$$ (8) Now we will compute f ^ 1 R ( w , u ) $\begin{array}{} \displaystyle \hat{f}_{1\text{R}}(w,u) \end{array}$ . To do that, first we will determine the 1-PDF of random IVP (5), f 1R ( z , t ). We need to assume that p 1 > 0 and then applying Eq. (2.10) of [ 1 ], i.e., f 1 R ( z , t ) = ∫ c 1 u 0 c 2 u 0 ∫ b 1 − 1 b 2 − 1 ∫ min [ a 2 , 1 , a 1 2 4 ] min [ a 2 , 2 , a 1 2 4 ] f X 0 , X 1 , A 1 , A 2 ( z − g R ( t ) x 1 h R ( t ) , x 1 , a 1 , a 2 ) | h R ( t ) | d a 2 d a 1 d x 1 , $$\begin{array}{} \displaystyle f_{1\text

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Mohammed S. Khan, Gowda D. Vishakante and H. G. Shivakumar

References 1. H. Q. Mao, K. Roy, V. L. Troung, K. A. Janes, K. Y. Lin, Y. Wang, J. T. August and K. W. Leong, Chitosan-DNA nanoparticles as gene carriers: synthesis, characterization and transfection efficiency, J. Control. Release 70 (2001) 399-421; DOI: 10.1016/S0168-3659(00)00361-8. 2. K. A. Janes, P. Calvo and M. J. Alonso, Polysaccharide colloidal particles as delivery systems for macromolecules, Adv. Drug Del. Rev. 47 (2001) 83-97; DOI: 10.1016/S0169-409X(00)00123-X. 3. M. J. Alonso and A

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Zahra Mohammadi and Oscar Valero

converges to x * with respect to 𝒯( d s ) for all x 0  ∈  X . if x 0 ≤ d f ( x 0 ) and then x * is the supremum of ( f n ( x 0 )) n ∈ ℕ in ( X , ≤ d ) and, thus , x ∗ ∈ ↑ ≤ d x 0 $x^{\ast}\in \uparrow_{\leq_{d}} x_{0}$ . In [ 6 ], H.P.A. Künzi, H. Pajooshesh and M.P. Schellekens introduced the concept of partial quasi-metric space with the aim of providing a framework which generalizes both the partial metric space and the quasi-metric space. Following [ 6 ], a partial quasi-metric on a nonempty set X is a function q : X × X → ℕ

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Acta Veterinaria

The Journal of University of Belgrade

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Acta Pharmaceutica

The Journal of Croatian Pharmaceutical Society

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Acta Geologica Polonica

The Journal of Polish Academy of Sciences

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Geologica Carpathica

The Journal of Geological Institute of Slovak Academy of Sciences