172,731 research outputs found
The effect of dietary cadmium on kidney function in cats : a thesis presented in partial fulfilment of the requirements for the degree of Master of Science in Animal Science at Massey University, Palmerston North, New Zealand
Due to the requirement for meat in feline diets, this study aimed to investigate the potential
effects on kidney function in cats of cadmium accumulation in meat products due to pasture
management practices. Cadmium may be a causal factor in feline Chronic Kidney Disease
(CKD). Twenty-seven domestic short hair cats were randomly selected from the colony
population of the Feline Nutrition Unit of Massey University and assigned to three
experimental groups (n=9), which were balanced for age and sex. Each group received one of
the three experimental diets designed to represent the full range of potential cadmium
concentrations that cats may be exposed to on wet diets in New Zealand. Diets were fed ad
libitum for a 6-month period. Kidney function was examined at baseline and after 3 and 6
months by measuring glomerular filtration rate (GFR) using iohexol clearance analysed by high
performance liquid chromatography (HPLC). Blood and urine analyses were also conducted on
a monthly basis. While GFR fluctuated over the study period no significant differences were
found either between groups at the end, or within each group when compared at the
beginning and end of the study. Although overall no evidence of CKD was observed, an
unexplained trend of weight loss was observed in females receiving the two diets containing
the highest cadmium levels, which may simply have reflected reduced dietary palatability. The
results of the study showed no detectable effects of feeding the three diets for 6 months;
however, an extended trial period may be required to fully investigate the longer term effects
of cadmium levels and other dietary factors on the development of CKD. In particular, more
work is needed to explore the potential for genetic and/or functional differences in
mechanisms which are involved in the transport, and/or deposition of cadmium, or are
protective against cadmium toxicity in cats and to further define normal parameters and
standard approaches in measuring GFR in cats
Cracked finite elements proposed for NASTRAN
The recent introduction of special crack-tip singularity elements, usually referred to as cracked elements, has brought the power and flexibility of the finite-element method to bear much more effectively on fracture mechanics problems. This paper recalls the development of two cracked elements and presents the results of some applications proving their accuracy and economy. Judging from the available literature on numerical methods in fracture mechanics, it seems clear that the elements described have been used more extensively than any others in practical fracture mechanics applications
The ground state and the long-time evolution in the CMC Einstein flow
Let (g,K)(k) be a CMC (vacuum) Einstein flow over a compact three-manifold M
with non-positive Yamabe invariant (Y(M)). As noted by Fischer and Moncrief,
the reduced volume V(k)=(-k/3)^{3}Vol_{g(k)}(M) is monotonically decreasing in
the expanding direction and bounded below by V_{\inf}=(-1/6)Y(M))^{3/2}.
Inspired by this fact we define the ground state of the manifold M as "the
limit" of any sequence of CMC states {(g_{i},K_{i})} satisfying: i. k_{i}=-3,
ii. V_{i} --> V_{inf}, iii. Q_{0}((g_{i},K_{i}))< L where Q_{0} is the
Bel-Robinson energy and L is any arbitrary positive constant. We prove that (as
a geometric state) the ground state is equivalent to the Thurston
geometrization of M. Ground states classify naturally into three types. We
provide examples for each class, including a new ground state (the Double Cusp)
that we analyze in detail. Finally consider a long time and cosmologically
normalized flow (\g,\K)(s)=((-k/3)^{2}g,(-k/3))K) where s=-ln(-k) is in
[a,\infty). We prove that if E_{1}=E_{1}((\g,\K))< L (where E_{1}=Q_{0}+Q_{1},
is the sum of the zero and first order Bel-Robinson energies) the flow
(\g,\K)(s) persistently geometrizes the three-manifold M and the geometrization
is the ground state if V --> V_{inf}.Comment: 40 pages. This article is an improved version of the second part of
the First Version of arXiv:0705.307
Heat-transfer thermal switch
Thermal switch maintains temperature of planetary lander, within definite range, by transferring heat. Switch produces relatively large stroke and force, uses minimum electrical power, is lightweight, is vapor pressure actuated, and withstands sterilization temperatures without damage
Cellular solid behaviour of liquid crystal colloids. 2. Mechanical properties
This paper presents the results of a rheological study of thermotropic
nematic colloids aggregated into cellular structures. Small sterically
stabilised PMMA particles dispersed in a liquid crystal matrix densely pack on
cell interfaces, but reversibly mix with the matrix when the system is heated
above Tni. We obtain a remarkably high elastic modulus, G'~10^5 Pa, which is a
nearly linear function of particle concentration. A characteristic yield stress
is required to disrupt the continuity of cellular structure and liquify the
response. The colloid aggregation in a ``poor nematic'' MBBA has the same
cellular morphology as in the ``good nematic'' 5CB, but the elastic strength is
at least an order of magnitude lower. These findings are supported by
theoretical arguments based on the high surface tension interfaces of a
foam-like cellular system, taking into account the local melting of nematic
liquid and the depletion locking of packed particles on interfaces.Comment: Latex 2e (EPJ style) EPS figures included (poor quality to comply
with space limitations
Properties of the Scalar Universal Equations
The variational properties of the scalar so--called ``Universal'' equations
are reviewed and generalised. In particular, we note that contrary to earlier
claims, each member of the Euler hierarchy may have an explicit field
dependence. The Euler hierarchy itself is given a new interpretation in terms
of the formal complex of variational calculus, and is shown to be related to
the algebra of distinguished symmetries of the first source form.Comment: 15 pages, LaTeX articl
Perturbation analysis of the limit cycle of the free van der Pol equation
A power series expansion in the damping parameter, epsilon, of the limit cycle of the free van der Pol equation is constructed and analyzed. Coefficients in the expansion are computed in exact rational arithmetic using the symbolic manipulation system MACSYMA and using a FORTRAN program. The series is analyzed using Pade approximants. The convergence of the series for the maximum amplitude of the limit cycle is limited by two pair of complex conjugate singularities in the complex epsilon-plane. A new expansion parameter is introduced which maps these singularities to infinity and leads to a new expansion for the amplitude which converges for all real values of epsilon. Amplitudes computed from this transformed series agree very well with reported numerical and asymptotic results. For the limit cycle itself, convergence of the series expansion is limited by three pair of complex conjugate branch point singularities. Two pair remain fixed throughout the cycle, and correspond to the singularities found in the maximum amplitude series, while the third pair moves in the epsilon-plane as a function of t from one of the fixed pairs to the other. The limit cycle series is transformed using a new expansion parameter, which leads to a new series that converges for larger values of epsilon
The Economics of Roscas and Intra-Household Resource Allocation
This paper investigates individual motives to participate in rotating savings and credit associations (roscas).Detailed evidence from roscas in a Kenyan slum (Nairobi) suggests that most roscas are predominantly composed of women, particularly those living in a couple and earning an independent income. To explain this phenomenon, we propose an argument based on conflictual interactions within the household.Participation in a rosca is a strategy a wife employs to protect her savings against claims by her husband for immediate consumption.The empirical implications of the model are then tested using the data collected in Kenya.Rosca;Gender;Household
- …