this paper presents a solution of non-linear viscoelastic bar systems transversal vibrations
problems in presence of biological factor. Governing differential equations were built, then
analytical expressions of the solution of this equations were found, which describe
transversal vibrations of a thin finite length bar
Background: Kid's body has major ability for remodeling and correcting all of
displacement that could happened on fractures.There is many ways for treatment of these
fracture,we can put them in tow guidelines:
Surgical treatment, conservative trea
tment.
Aim: Comparison between conservative treatment result and result of surgical
treatment via ESIN in treatment of midshaft forearm fractures in children, and chose the
best method that achieve healing in fast time and with less complications.
Methods: the study included 40 kids ,that have been chosen in random way from
children that came to the ER and clinics in Alassad and Tishreen university hospitals in
time between 2012 and 2017,with age of 9 to 14 years.
Results: The results were similar between conservative treatment and surgical
treatment via esin according to healing ,time at hospital ,and costs .time to return to daily
life is shorter in surgical treatment. complications were found in two methods but there
were no effect on the extremity or the child.
In this paper we have a plan mechanical
system consists of two pantograph mechanisms, with revolute and
sliding joints, linked by fixed link . Then, we replace each revolute
joint with super elastic hinge. In this way, we have a system,
strongly recommended, to achieve the same goal using minimum
of energy.
We have a plane mechanical system
consisted of pantograph mechanism and four bar one, with revolute
and sliding joints. Then, we replace each revolute joint with super
elastic hinge. So that, we have a system, strongly recommended, to
achieve the
same goal using minimum energy. The main goal of
this paper is to elaborate a mathematical mechanism able to
estimate the deviations of the considered system before and after
replacing revolute hinges, taking into account the real performance
of the new system through additional large displacements in the
flexural hinges.
In this research, we discussed an analytical
study of the seismic behavior of an internal joint, and we improved
the plastic response of the joint after observing the effect of the
concrete encasement to the column’s steel section along the
connection area.
We study a planar mechanical system generated by two six-bar
mechanism with revolute joints, then we link them by revolute joint
to become one system . After that we replace each revolute joint
with super elastic hinge. The main purpose of this pa
per is to
elaborate a mathematical method able to estimate the deviations of
the considered system before and after replacing revolute hinges,
taking into account that new system creates large additional
deviations .
This paper concerns the mathematical model of Ignaczak kind for
the Eringen-Nowacki micropolar elastic body with six material
constants, subjected to temperature field, and initially occupying
a bounded simply connected region.
micropolar elastic body of Eringen-Nowacki type
الصيغ التكاملية التي تحدد حلول مسألة معادلات الحركة بالإجهادات و الحرارة
نمط إغناتشاك
الجسم المرن دقيق الاستقطاب من نوع إرينغين-نوفاتسكي
The integral formulas determinating the solution to the problem of the stress-temperature equations of motion of Ignaczak type
This search include making laboratory tests on sandy soil samples
,wich were taken from Damascus Suburb (Alkastal-Maarona-
Alsallema) and from Hama(Alsalameya), physical and clasificated
tests were made besides oedometer tests, two limited cases w
ere
studied :maximum loose and maximum dense for each soil.
Values of deformation modulus (E) were determined from
oedometric compression curves at various compression levels, and
then the experimental equations between deformation modulus
and primary void ratio, and between modulus of lateral soil
pressure and deformation modulus were concluded at maximum
loose and maximum dense.
This paper concerns the mathematical, linear model of micropolar
elastic, homogeneous and isotropic body, of axisymetric state of
small deformations, in the frame of the linear theory of micropolar
elasticity with six material constants . In the p
aper, first
we introduce the dynamic displacements-rotation-temperature
equations for the considerable body in the axisymetric state of
small deformation , subjected to temperature field.
الجسم المرن البلوري ذو انفعالات صغيرة متناظرة محوريا و خاضع لحرارة
تركيب معادلات الإزاحات و الدورانات و الحرارة
الحلول الشاذة
Micropolar elastic body of axisymetric state of small deformations and subjected to temperature field
decomposing the dynamical displacements-rotationstemperature equations
singular solutions
Stability of elements require determination of their dimension, such that
the resulting displacement under static or thermal loads are acceptable.
Those elements have to resist the applied loads so that the structure or any
element does not loss c
onstancy. The most important criteria for stability
is represented via element curvature under the influence of load, that load
is of any type or in any position. Therefor this paper presents derivation
of a theoretical equation to calculate the deflection generated from
heating variation between the top and bottom surface of simple steel
beam, by means of heating transfer expression.