Energy intake: reduced as prescribed?

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Energy intake: reduced as prescribed?

A classic clinical observation is an overweight or obese patient’s failure to lose weight despite reporting a severely restricted caloric intake (1). Similarly, very modest weight loss is observed in numerous long-term calorie restriction studies (2). Although in both cases we suspect that the participants are eating more than reported or prescribed, confirming this hypothesis is remarkably dif...

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Energy balance as a function of adjustment of energy intake.

Humans maintain a perfect energy balance as shown by a constant body weight in adult life. However, energy intake does not balance energy expenditure on a daily basis, as in small animals. Humans can afford to rely on body reserves while smaller species show signs of energy shortage sooner, as expressed in a lowered body temperature and reduced physical activity. Thus, a mouse cannot survive 3 ...

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Semilinear Parabolic Equations with Prescribed Energy

In this paper we study the following reaction-di usion equation ut = u+ f(u; k(t)) subject to appropriate initial and boundary conditions, where f(u; k(t)) = u k(t) or k(t)u with p > 1 and k(t) is an unknown function. An additional energy type condition is imposed in order to nd the solution u(x; t) and k(t). This type of problem is frequently encountered in nuclear reaction process, where the ...

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Ammonotely in a neotropical frugivorous bat as energy intake decreases.

We tested the role of increased ammonia in urine as an energy- and/or nitrogen (N)-saving mechanism in the great fruit-eating bat Artibeus lituratus (Phyllostomidae). We compared N excretion in two groups of bats fed energy-rich (2.75 kJ g(-1) wet mass) or energy-poor diets (0.7 kJ g(-1) wet mass). Within each diet, bats were assigned to different N contents. In order to function as an energy-s...

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Ranks and eigenvalues of states with prescribed reduced states

For a quantum state represented as an n×n density matrix σ ∈ Mn, let S(σ) be the compact convex set of quantum states ρ = (ρij) ∈ Mm·n with the first partial trace equal to σ, i.e., tr1(ρ) = ρ11 + · · ·+ ρmm = σ. It is known that if m ≥ n then there is a rank one matrix ρ ∈ S(σ) satisfying tr1(ρ) = σ. If m < n, there may not be any rank one matrix in S(σ). In this paper, we determine the ranks ...

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ژورنال

عنوان ژورنال: The American Journal of Clinical Nutrition

سال: 2011

ISSN: 0002-9165,1938-3207

DOI: 10.3945/ajcn.111.018630