American Journal of Interdisciplinary Research and Development ISSN Online: 2771-8948 Website: www.ajird.journalspark.org Volume 30, July - 2024 47 | P a g e INVESTIGATION OF OPERATIONAL PROPERTIES POLYMER MATERIALS S. Ibragimov Independent Applicant Abstract: This article discusses the procedure for determining the basic laws of dry friction and determining the sliding friction coefficient of polymer materials, as well as measuring the coefficient of friction and wear resistance of polymer materials. Keywords: polymer materials, friction, sliding, wear resistance, high strength, chemical structure. Introduction Technological progress in the military-industrial complex and the development of a number of modern branches of technology require the creation of not only new structural materials (high-strength, corrosion-resistant, wear-resistant, etc.), but also fundamentally new methods of processing them based on high-precision productive equipment. The main task is to establish precise connections at the atomic and molecular level between the chemical structure and physical structure of the material, on the one hand, and its operational consumer properties, on the other hand. It is extremely important to determine the degree of imperfection or defect in the structure of materials and the effect of this defect on properties. The relevance of solving this main task for various types of structural and electrical materials has been steadily increasing in recent years, since in many modern structures, especially in special equipment, materials work in extreme conditions at the limit of their physical capabilities. Optimal design of modern high-quality and especially promising samples of special equipment, machines and devices are impossible without objective data and in-depth knowledge about the properties of materials used in structures. At the same time, the operational working properties of many materials are not independent, but are realized in products during their manufacture. This circumstance is especially true in the design and manufacture of large-sized injection molding products made of multicomponent metal alloys and continuously reinforced composites and ceramics. Currently, there are about 70 thousand names of engineering materials with a huge range of properties, structures and operational characteristics that can withstand the effects of external factors for a long time. Choosing the basic materials for a new machine, structure, and product is a difficult and demanding task. Therefore, the designer must possess not American Journal of Interdisciplinary Research and Development ISSN Online: 2771-8948 Website: www.ajird.journalspark.org Volume 30, July - 2024 48 | P a g e only reference data, but also know the properties of the starting materials and understand the nature of possible structural changes in them during the long-term operation of the designed product, taking into account the impact of the entire complex of operational factors: mechanical loads, electromagnetic fields, temperature, external climatic conditions and other aggressive factors. Friction forces arise when touching bodies or their individual parts are relatively displaced. The friction observed between the surfaces of two bodies in the absence of lubrication between them is called dry. The friction between a solid and a liquid or gas, as well as layers of liquid or gas, is called viscous. The occurrence of the friction force is related to the structure of the substance. The physical nature of the friction force lies in the electromagnetic interaction of the molecules of matter. When the protrusions of a rough surface containing micro-dimensions are deformed, positively charged atomic nuclei converge and they repel. As a result, elastic forces arise between the protrusions of inhomogeneities. They add up, this leads to the appearance of a friction force. The friction force is directed opposite to the movement. In addition, upon contact, the micro- dimensions fluctuate, these vibrations are transmitted to neighboring atoms, and some of the energy goes away into the warmth. The second cause of friction is manifested when the rubbing surfaces are brought closer to a very small distance, at which attractive forces arise between the molecules. These forces are also directed against the movement and they also manifest themselves in the form of friction force. Thus, the causes of friction are the roughness of the rubbing surfaces, as well as the intermolecular attraction of materials. The friction forces are directed tangentially to the rubbing surfaces of the body in the direction opposite to the direction of movement of the body. There are three types of dry friction: resting friction; sliding friction; rocking friction. The resting friction force occurs when trying to cause one body to slide over the surface of another. Let's consider two bodies in contact - 1 and 2 (Fig.1). moreover, body 2 is fixed motionless. Fig. 1. Kinematic scheme American Journal of Interdisciplinary Research and Development ISSN Online: 2771-8948 Website: www.ajird.journalspark.org Volume 30, July - 2024 49 | P a g e Suppose that in the direction perpendicular to the contact surface, body 1 acts on body 2 with a force called the normal pressure force.The strength of the Gpa may be due to gravity and other reasons.If an external force G is applied to the body 1, directed parallel to the contact surface, then at values of the external force lying within 0 < G< G0, body 1 will remain at rest.At the same time, in accordance with Newton's second law, the force G is balanced by a force equal to it in magnitude and opposite in direction, which is the friction force of rest Gtr.The resting friction force automatically takes on a value equal in modulus to the external force of the load. The value of G0 is the maximum value of the resting friction force.When the external force exceeds its modulus, the body begins to slide.At the same time, the friction force continues to act on the body - in this case, it is called the sliding friction force. The magnitude of the sliding friction force depends on the sliding speed. The nature of this dependence is determined by the nature of the bodies and the treatment of their surface. In Fig. 2 shows the commonly occurring type of dependence of the friction force on the relative velocity of V. Fig. 2. Dependence of the friction force on the speed of movement In the case of homogeneous pairs of solid materials, the sliding friction force is practically independent of velocity and is equal to the maximum friction force at rest. This can also be achieved with special treatment of touching surfaces. The laws of dry friction are formulated by Coulomb and are as follows. The maximum resting friction force and the sliding friction force equal to it: do not depend on the area of contact of bodies; it is proportional to the strength of the normal pressure. The dimensionless coefficient of proportionality k is called the coefficient of friction (rest or sliding, respectively). The value of the coefficient of friction depends on the nature and degree of treatment of the rubbing surfaces. According to Newton's third law, the force of normal pressure Gn is equal in magnitude and opposite in direction to the force N of the American Journal of Interdisciplinary Research and Development ISSN Online: 2771-8948 Website: www.ajird.journalspark.org Volume 30, July - 2024 50 | P a g e normal reaction of the support: Gn = -N. Therefore, we can rewrite formula (2.1) in the following form: 𝐹𝑇𝑃 = 𝑘𝑁 (2.2) moreover, this ratio is valid for both horizontal and inclined surfaces. When sliding, the coefficient of friction is weakly dependent on the relative velocity of the rubbing surfaces. Therefore, for engineering purposes, the coefficient of friction within a fairly wide range can be considered independent of speed. Rolling friction forces occur if a body (for example, a cylinder or a ball) it rolls over some surface. Rolling friction differs significantly from rest and sliding friction by its coefficient of friction. The coefficient of rolling friction is significantly less than the coefficient of sliding friction for similar materials. Friction forces play an extremely important role in our lives. For example, it is the frictional forces of rest that arise when walking between the soles and the ground that allow a person to move. The frictional forces of rest are used in the technique for transferring force from one part of the machine to another (belt drives, belt conveyors, etc.), the fastening of parts with nails and screws is based on friction phenomena. However, in many cases, friction plays a negative role, causing braking of movement, so measures have to be taken to weaken it. In order to reduce dry friction, the following are used: - lubrication of rubbing surfaces (at the same time, the coefficient decreases by 8-10 times); - replacement of sliding friction by rolling friction. Since friction occurs with every movement in terrestrial conditions, it is necessary to take into account the friction forces when calculating the movement. The external friction of polymers is understood as the ability of polymer materials to resist the relative tangential displacement of two bodies in contact under normal load. The friction properties of polymer materials determine the main performance characteristics when they are used as sliding supports for braking devices and clutches, tires of automobile and aviation tires, seals of sliding interfaces. In addition, friction is of great importance in the processing of textiles, since the individual fibers forming them are held only by friction forces. An extremely important characteristic of polymer materials is the destruction of the surface layer during friction-abrasion. Due to the roughness and undulation of the surfaces of solids, friction occurs only in certain areas of contact (friction contacts). The main quantitative characteristics of friction are: 1) Sliding friction coefficient: 𝑉µ = 𝐹 𝑁 (2.3) American Journal of Interdisciplinary Research and Development ISSN Online: 2771-8948 Website: www.ajird.journalspark.org Volume 30, July - 2024 51 | P a g e where F — friction force; N - normal load; 2) rolling friction coefficient: 𝑘 = 𝐹·𝑅 𝑁 (2.4) where R – the radius of the swinging body; 𝛹 = 𝐹1 𝑁 (2.5) where F1