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- Miljenko Marusic, Zeljko Bajzer, James P. Freyer, S Vuk-pavlović
- Cell proliferation
- 1994

We wished to determine the applicability of previously proposed deterministic mathematical models to description of growth of multicellular tumour spheroids. The models were placed into three general… (More)

- Miljenko Marusic
- Numerische Mathematik
- 2001

- Miljenko Marusic, Mladen Rogina
- Adv. Comput. Math.
- 1996

An error bound for the collocation method by spline in tension is developed for a nonlinear boundary value problem ay" + by' + cy = f( . ,y) , y(0) = yo, y(1) = yj. Sharp error bounds tbr the… (More)

- Miljenko Marusic, Zeljko Bajzer, S Vuk-pavlović, James P. Freyer
- Bulletin of mathematical biology
- 1994

In vivo volume growth of two murine tumor cell lines was compared by mathematical modeling to their volume growth as multicellular spheroids. Fourteen deterministic mathematical models were studied.… (More)

The inverse Weibull model was developed by Erto [10]. In practice, the unknown parameters of the appropriate inverse Weibull density are not known and must be estimated from a random sample.… (More)

- Jasna Lajtner, Andreja Lucić, Miljenko Marusic, Radovan Erben
- Acta Parasitologica
- 2008

The effects of the trematode Bucephalus polymorphus on the reproductive cycle of the zebra mussel Dreissena polymorpha were examined in mussel populations from the Drava River. The reproductive cycle… (More)

- Ivana Čuković-Bagić, Jelena Dumančić, Emilio Nuzzolese, Miljenko Marusic, Maria Maddalena Lepore
- Collegium antropologicum
- 2012

Purpose of this study was to investigate and compare differences in oral health awareness between Croatian and Italian urban adolescents. The sample consisted of primary school last grade students… (More)

- Miljenko Marusic
- 2014

Abstract. A class of methods constructed to numerically approximate the solution of two-point singularly perturbed boundary value problems of the form εu + bu + cu = f use exponentials to mimic… (More)

- Miljenko Marusic
- 2006

In the lecture we describe some elements of mathematical modeling of tumor growth. We present deterministic mathematical models most often used for description of tumor growth. Development of a… (More)

Tension spline is a function that, for given partition x0 < x1 < . . . < xn, on each interval [xi, xi+1] satisfies differential equation (D − ρiD)u = 0, where ρi’s are prescribed nonnegative real… (More)