In this work, we have been found explicit exact soliton wave solutions for Zeldovich
equation with time-dependent coefficients, by using the tanh function method with
nonlinear wave transform, in general case. The results obtained shows that these
exact
solutions are affected the nonlinear nature of the wave variable, it is also shown that this
method is effective and appropriate for solving this kind of nonlinear PDEs, which are
models of many applied problems in physics, chemistry and population evolution.
The objective of this research is to analyze the time series of labor productivity in the
Commercial Bank of Syria for a period of ninety days. The pattern of change in
productivity is identified in order to construct a model that helps predict the
values of
productivity.
So we used Box Jenkins models in this study by using statistical methods Such as the
ADF, PP KPSS and Q stat tests to detect that the series is Non stationary, but when the first
difference was taken, the series becomes stationary, and confirmed by the same previous
tests.
A series of time series models were then filtered based on Autocorrelation (ACF) and
Partial Autocorrelation(PACF).
After selecting between several candidate models, by applying some statistical
methods such as MSE and BIC, we selected the best time series model ARIMA (1,1,1).
The significance of its coefficients was determined using t
This research focuses on identifying spatial and temporal variationsof the carbon
dioxide system in the surface seawater of Tartouscityduring the period betweenspring and
summer 2015.In Addition to the extent influenced by some hydrological propert
ies of
water (temperature and salinity) and the impact all of this on the pH of marine water
values.
The results showed low partial pressure of the carbon dioxide in seawaters (PCO2
sea)
in the summercompared with spring, which is reflected on the air-sea flux values (FCO2),
where CO2 released from surface seawater to the air in summer and incontradiction of that
in the spring (0.0632mmol /m²/ day and -0.0715 mmol /m²/day, respectively). In spring,
low temperature and salinity of the water (22.707-22.727C and 37.605-37.765‰
respectively), in addition to increased biological activity contributed in increasing the
absorption of CO2 from the water.These leading to a decrease PCO2
sea (409.0- 429.5μatm)
associated with low concentrations of all of the total inorganic carbon (2229.5-
2242.5μmol/kg) and total alkalinity (2588.873-2590.9μmol/kg). and as a result the surface
sea waters become a reservoir of dioxide carbon atmospheric.
In the summer, the rise in temperature and salinity of surface seawater (28.85-
29.60Cand38.15-38.60‰, respectively) and reduced biological activity all contributed to
the decrease dissolved CO2 values and increase of PCO2
sea(437.5 - 453.5μatm)
associated with increasing concentrations of each of the total inorganic carbon
(2267.9 - 2296.0μmol/kg) and total alkalinity (2739.6 -2741.2μmol/kg).In this way the
surface sea water is source of carbon dioxide to the atmosphere.
Find sheds light on the problem perhaps more importantly, the total problems that we find in the history of philosophy , and is not a problem of nature Our research is trying to explore the meaning of the nature of the Beginnings, As we will try to,
In this research dealt with the nature of the problem of the two sides Systematic and cognitive To find out the key points of the nature of the problem when the philosophers of the seventeenth century To try to adjust the nature of the problem in its historical context As we will try in this research shed light on the relationship between nature and other problems In the philosophy of Hegel, such as the relationship , for example, between nature and logic, nature and absolute idea. Is Hegel was able to solve the problem of nature and its relationship with the various aspects of his philosophy؟ Or is it Al this problem and do so by him Kant There is also in our many other problems discussed by Hegel with nature problem.
In this article, we propose a powerful method called
homotopy perturbation method (HPM) for obtaining the
analytical solutions for an non-linear system of partial
differential equations. We begin this article by apply HPM
method for an important models of linear and non-linear
partial differential equations.
The study included 25 patients were followed up for two years joined together. The number of females ranged from 18 patients percentage of 72%, the number of males ranged 7 patients by 28%. The incidence of these fractures in women more than men by 3
/1, especially in the seventh and eighth decades where we note in this Study, a good results in females. Muscular weakness occur after surgery due to lack of use, and muscular weakness continue for a period of two years after the surgery, which suggests the use of exercise for a long time . There is a noticeable improvement in two years after the surgery for intracapsul femoral neck fractures within the portfolio in terms of clinical and functional findings, in addition to the improvement in activities of daily routine (functional) for the patient compared to the same segment of the patients one year after surgery. The early treatment and movement as possible to strengthen the muscles of the lower limbs and improve the adjacent joint movement, the absence of lesions associated , the period of hospitalization least for so, technique of surgery, medical care and physical activities encourage are the most important facturs that have helped to warning and predictable, then we get agood results as we wont.
This research studies the distributive solutions for some partial
differential equations of second order.
We study specially the distributive solutions for Laplas equation,
Heat equation, wave equations and schrodinger equation.
We introduce the
fundamental solutions for precedent equations
and inference the distributive solutions by using the convolution of
distributions concept. For that we use some of lemmas and theorems
with proofs, specially for Laplas equation. And precedent some of
concepts, defintions and remarks.
المعادلة التفاضلية الجزئية من المرتبة الثانية
التوزيعات
الجداء التنسوري للتوزبعات
التفاف التوزيعات
الحلول الأساسية
الحلول التوزيعية
partial differential equations of second order
Distributions
Tensor product of distributions
Convolution of distributions
Fundamental solution
Distributive solution
المزيد..
The initial retention of implant-supported removable partial
dentures(ISRPD) is unknown. the purpose of this in vitro study was
to compare maximum dislodging forces of distal extension
mandibular ISRPD with three different clasp design. a stimulat
ed
class 1 partially edentulous mandible was prepared with two
implant in the first molar regions and two metal ceramic on distal
abutments. Fifteen bilateral distal extension frameworks was
fabricated with three different clasp design (Akers, I bar clasp ,no
clasp),each specimen was subjected to three type of retention
pulls ( main ,unilateral ,posterior pulls) five time with universal
testing machine.
In this work, we have found exact traveling wave solutions for generalized Fitzhug-
Nagumo equation with arbitrary constant coefficients, by using the homogeneous balance
method, The obtained results shows that these solutions changes with the spec
ials solution
of Ricati ODE with arbitrary constant coefficients , and shows that this method is simple,
direct and very efficient for solving this kind of nonlinear PDEs, It can be applied to
nonlinear PDEs which frequently arise in engineering sciences, mathematical physics and
other scientific real-time applications fields.
The aim of this study is to evaluate the change in structure of oral
mucosa after using the partial denture with semiprecision
attachment or Molloplast-B-. Twenty patients, males and females,
have been taken with age ranges between (40-71 years),
and having
Class 1 Kennedy in the mandible.