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Proposal for a method of measurement and control of surface quality in the course of abrasive waterjet cutting of material

Kmec, Ján; Harničárová, Marta; Cristina, Borzan; Borzan, Marian; Valíček, Jan; Kříž, Jiří; Kušnerová, Milena

Abstract

The paper deals with the automation of the hydroabrasive production process, which leads to higher productivity and production optimization. In the submitted work, the basis of control design is a topography function of surface roughness of abrasive waterjet cut walls, and its functional relations to the controlled speed and to the measured mean values of sound pressure level, including a design of a suitable diagram of connections of controlling elements and equipment. The controlled parameter is the final roughness of a cut wall; in the design, the roughness is program-regulated according to the continuously measured root mean square of sound pressure level by means of continuous control of the traverse speed of cutting head.

Full text

Proposal for a method of measurement and control of surface quality in the course of abrasive waterjet cutting of material Ján Kmec1,*, Marta Harničárová1,2 , Cristina Borzan3, Marian Borzan3, Jan Valíček1,2, Jiří Kříž4, and Milena Kušnerová1 1Institute of Technology and Business in České Budějovice, Faculty of Technology, Department of Mechanical Engineering, Okružní 10, 370 01 České Budějovice, Czech Republic 2Slovak University of Agriculture in Nitra, Technical Faculty, Tr. A. Hlinku 2, Nitra, 949 76, Slovakia 3Technical University of Cluj-Napoca, Faculty of Mechanical Engineering, Department of Manufacturing Engineering, 400641 B-dul Muncii, no. 103-105, Cluj-Napoca, Romania 4University of Technology, Faculty of Business and Management, Institute of Informatics, Kolejní 2906/4, 612 00 Brno, Czech Republic Abstract. The paper deals with the automation of the hydroabrasive production process, which leads to higher productivity and production optimization. In the submitted work, the basis of control design is a topography function of surface roughness of abrasive waterjet cut walls, and its functional relations to the controlled speed and to the measured mean values of sound pressure level, including a design of a suitable diagram of connections of controlling elements and equipment. The controlled parameter is the final roughness of a cut wall; in the design, the roughness is program-regulated according to the continuously measured root mean square of sound pressure level by means of continuous control of the traverse speed of cutting head. 1 Introduction At present, requirements for the performance and ecological factors of machining highstrength and high-hardness materials continuously grow. Usual machining methods are not always suitable from a technical and economical point of view for machining such materials (often marked as difficult to machine); therefore, new, so-called “nonconventional” machining methods have come to be used more broadly. These nonconventional machining methods are applied especially where the classical methods are ineffective or fail completely. They utilize various physical principles of how to machine a material (e.g. chemical, electrical and chemical, mechanical, optical and others). One of these non-conventional methods is the abrasive waterjet cutting of materials or high-speed liquid jet machining, especially machining using a high-speed liquid jet with an admixture of abrasive materials (AWJ-Abrasive WaterJet). The high speed of an outflowing water * Corresponding author: [email protected] © The Authors, published by EDP Sciences. This is an open access article distributed under the terms of the Creative Commons Attribution License 4.0 (http://creativecommons.org/licenses/by/4.0/). MATEC Web of Conferences 299, 02003 (2019) https://doi.org/10.1051/matecconf/201929902003 MTeM 2019 stream with an admixture of abrasive materials makes it possible to machine intensively, economically and simultaneously ecologically almost all industrial materials ranging from soft to hard materials [1-8]. Thus, this is a highly topical technology just owing to its universality, environmental friendliness and many other properties influencing positively the machining process. For this technology, many optimization methods were used in practice to cut a material sufficiently. Technologists often set up the cutting parameters empirically. By analysing the current state of the art in the field of the AWJ technology, we found out that the problems of on-line controlling the quality of machined surfaces in production still remain to be unsolved problem [9, 12-13]. Thanks to the unique capability of the AWJ technology to cut with high accuracy without affecting a material by heat, narrow kerf, or good edge finish without a need of secondary operations, it has gained high popularity also in new industries (aeroplane design and cosmonautics). Potential users clearly considered the strong points of the water jet cutting compared to other processing possibilities. 2 Proposal for the solution As main parameters of the geometry of a cut wall are stated already in previous works the following parameters: surface roughness Ra, cut trace lag Yret (retardation), angle of curvature of cut trace δ (deviation) and cut depth h [9]. This composition of surface geometric parameters was selected programmatically with regard to their close interconnections in relation to the instantaneous stress-deformation condition of the cut. The selection of these parameters is systematic and newly utilized in analytical procedures. The surfaces generated by classical mechanical technologies exhibit, from the optical point of view, mirror-reflecting surfaces in comparison with the AWJ generated surfaces that are diffusely-reflecting. Surface roughness measurement was made by a commercial optical instrument MicroProf FRT (Fries Research & Technology GmbH) and by a contact profilometer HOMMEL TESTER T8000. 30 samples were prepared using abrasive waterjet cutting technology, with a size of 8 x 20 x 20 mm from S235JR (G2), AlMg, ČSN 422 712 materials. The experiment was conducted in the company WATING s.r.o. Prešov, Slovakia. The measurement was made within the 8 mm height of samples, conventionally on 22 levels and 4 sides machined at different traverse speeds of the cutting head (200, 150, 100 and 50 mm·min-1), in 6 different frequency bands (Table 1). In order to study the influence of process factors on sound pressure level, a precision two-axis positioning table was used. Water pressure was generated using a pump Stream Line SL III. As a technological head, a cutting head AutolineTM was deployed. Table 1. Setting of AWJ input reference technology parameters Constant factors Values Constant factors Values Pressure p [MPa] 300 Nozzle-material surface distance L [mm] 2 Orifice diameter do [mm] 0.25 Abrasive size [MESH] 80 Focusing tube diameter d a [mm] 0.8 Variable factors Values Focusing tube length la [mm] 76 Traverse speed v p [mm·min -1 ] 50, 100, 150, 200 Abrasive mass flow rate ma [kg·min -1 ] 250 Abrasive material Garnet Material thickness b [mm] 8 Cutting head Paser III 2 MATEC Web of Conferences 299, 02003 (2019) https://doi.org/10.1051/matecconf/201929902003 MTeM 2019 stream with an admixture of abrasive materials makes it possible to machine intensively, economically and simultaneously ecologically almost all industrial materials ranging from soft to hard materials [1-8]. Thus, this is a highly topical technology just owing to its universality, environmental friendliness and many other properties influencing positively the machining process. For this technology, many optimization methods were used in practice to cut a material sufficiently. Technologists often set up the cutting parameters empirically. By analysing the current state of the art in the field of the AWJ technology, we found out that the problems of on-line controlling the quality of machined surfaces in production still remain to be unsolved problem [9, 12-13]. Thanks to the unique capability of the AWJ technology to cut with high accuracy without affecting a material by heat, narrow kerf, or good edge finish without a need of secondary operations, it has gained high popularity also in new industries (aeroplane design and cosmonautics). Potential users clearly considered the strong points of the water jet cutting compared to other processing possibilities. 2 Proposal for the solution As main parameters of the geometry of a cut wall are stated already in previous works the following parameters: surface roughness Ra, cut trace lag Yret (retardation), angle of curvature of cut trace δ (deviation) and cut depth h [9]. This composition of surface geometric parameters was selected programmatically with regard to their close interconnections in relation to the instantaneous stress-deformation condition of the cut. The selection of these parameters is systematic and newly utilized in analytical procedures. The surfaces generated by classical mechanical technologies exhibit, from the optical point of view, mirror-reflecting surfaces in comparison with the AWJ generated surfaces that are diffusely-reflecting. Surface roughness measurement was made by a commercial optical instrument MicroProf FRT (Fries Research & Technology GmbH) and by a contact profilometer HOMMEL TESTER T8000. 30 samples were prepared using abrasive waterjet cutting technology, with a size of 8 x 20 x 20 mm from S235JR (G2), AlMg, ČSN 422 712 materials. The experiment was conducted in the company WATING s.r.o. Prešov, Slovakia. The measurement was made within the 8 mm height of samples, conventionally on 22 levels and 4 sides machined at different traverse speeds of the cutting head (200, 150, 100 and 50 mm·min-1), in 6 different frequency bands (Table 1). In order to study the influence of process factors on sound pressure level, a precision two-axis positioning table was used. Water pressure was generated using a pump Stream Line SL III. As a technological head, a cutting head AutolineTM was deployed. Table 1. Setting of AWJ input reference technology parameters Constant factors Values Constant factors Values Pressure p [MPa] 300 Nozzle-material surface distance L [mm] 2 Orifice diameter do [mm] 0.25 Abrasive size [MESH] 80 Focusing tube diameter da [mm] 0.8 Variable factors Values Focusing tube length la [mm] 76 Traverse speed vp [mm·min-1] 50, 100, 150, 200 Abrasive mass flow rate ma [kg·min-1] 250 Abrasive material Garnet Material thickness b [mm] 8 Cutting head Paser III Specifications of device PTV - 3760 Pump Intensifier Double acting Water pressure (max) 415 MPa Power input 37 kW Water flow rate (max) 3.68 l·min -1 During the work of collecting data it was introduced a model of an automated production system. Grouping of comprehensive automated technological workplaces with a central automated control allows creating automated production systems on different technological levels (in a direct correlation of production tasks with the degree of automation of individual manufacturing, handling and technological activities). Model of the automated production system is illustrated in Figure 1. The range of activities and functions of individual subsystems of the automated production system is defined as follows: - Subsystem of the technological system involves a set of elements (machines, tools or products) which participate in the change of physical-mechanical and geometrical characteristics of the processed object (workpiece). - Subsystem of inter-operational transport and storage involves means of storage and transport which implement the material flow, workpieces, tools, products, waste etc. into comprehensive automated technological workplaces. - Subsystem of measurement and control concerns monitoring and signalling of technological and handling operations; i.e. measuring the accuracy of particular characteristics of the workpiece, position of production and auxiliary facilities. Subsystem of sources and energy distribution refers to a set of sources, distributions and regulation elements ranging from central sources to local inputs of individual devices. - Subsystem of control deals with a set of elements which secure controlling of technological, handling and manufacturing process in the automated production system and integrate other subsystems. - Subsystem of operative handling involves a set of technological devices providing operative handling in comprehensive automated technological workplaces with objects of technological processing and tools. It includes industrial robots, handling devices and other auxiliary handling tools [10 - 11]. Fig. 1. Model of an automated production system: I – technological system, II – transport and storage, III – measurement and monitoring, IV – energy sources and distribution, V – controlling, VI – operative handling 1 – machine, 2 – tool, 3 – product, 4 – material, S – storehouse 3 MATEC Web of Conferences 299, 02003 (2019) https://doi.org/10.1051/matecconf/201929902003 MTeM 2019 3 Measurement of sound pressure level In the experimental evaluation of acoustic load, a method of planned experiments was employed (Figure 2). Fig. 2. Measurement of noise of background and surroundings in the company Wating. To analyse the influence of process factors on the noise level produced by AWJ, these parameters were selected : a ratio of diameters of water orifice and focusing tube do/da, abrasive mass flow rate ma, liquid pressure p, and traverse speed of cutting head vp. From mathematical point of view, this can be written as follows (1), where Laeqc is the overall value of the measured sound pressure. Laeq is calculated by (2), where the parameter Laeqp is the sound background during operation. ( , , , ,...) aeqc p a o a L f v pm d d (1) aeq aeqc aeqp LL L  (2) The experiments were carried out in 24, i.e. in 16 different relations, so it was able to derive the main correlation relations of the parameter Laeq. The regression equation is given as (3) 0 01 12 23 34 4 log log log log log log aeq Lbxbxbxbxbx    (3) where Laeq is the sound pressure level as a dependent variable, x0, x1, x2, x3, x4 are independent variables and b0 = 78.6; b1 = 1.4; b2 = 0.26; b3 = 0.3; b4 = 0.18 are regression coefficients. On the basis of analysis of data acquired on samples relation (4) for the optimum sound pressure level that corresponds to a value obtained on the neutral plane was received, where Laeqj is the unit sound pressure level [dB]. 0.270 2.095 0.002 0.024 0.002 10 log 10 v a a popt j dmp d v aeqopto aeq LL            (4) 4 MATEC Web of Conferences 299, 02003 (2019) https://doi.org/10.1051/matecconf/201929902003 MTeM 2019 3 Measurement of sound pressure level In the experimental evaluation of acoustic load, a method of planned experiments was employed (Figure 2). Fig. 2. Measurement of noise of background and surroundings in the company Wating. To analyse the influence of process factors on the noise level produced by AWJ, these parameters were selected : a ratio of diameters of water orifice and focusing tube do/da, abrasive mass flow rate ma, liquid pressure p, and traverse speed of cutting head vp. From mathematical point of view, this can be written as follows (1), where Laeqc is the overall value of the measured sound pressure. Laeq is calculated by (2), where the parameter Laeqp is the sound background during operation. ( , , , ,...) aeqc p a o a L f v pm d d (1) aeq aeqc aeqp LL L  (2) The experiments were carried out in 24, i.e. in 16 different relations, so it was able to derive the main correlation relations of the parameter Laeq. The regression equation is given as (3) 0 01 12 23 34 4 log log log log log log aeq Lbxbxbxbxbx    (3) where Laeq is the sound pressure level as a dependent variable, x0, x1, x2, x3, x4 are independent variables and b0 = 78.6; b1 = 1.4; b2 = 0.26; b3 = 0.3; b4 = 0.18 are regression coefficients. On the basis of analysis of data acquired on samples relation (4) for the optimum sound pressure level that corresponds to a value obtained on the neutral plane was received, where Laeqj is the unit sound pressure level [dB]. 0.270 2.095 0.002 0.024 0.002 10 log 10 v a a popt j dmp d v aeqopto aeq LL            (4) For the derivation of a technologically optimum traverse speed of cutting head vpopt the functional relation of the speed to the cuttability of material Kcuto in the form of equation (5) was used, where kvpj is an auxiliary coefficient. 3 10 pj popt v o cuto mat v k Ra K E   (5) Kcut is coefficient of cuttability of material and is derived by (6), by measuring the 3 deformation parameters as described above cut ret Ra h KY   (6) The surface roughness parameter Rad is described by semi-empirical equation (7). This relation describes a real trend shape of the cut (the zone of the first contact of the material and the AWJ tool).   2 22 1 log log 10       rad ret h Ra Y dj Ra Ra (7) The auxiliary topography function is expressed by relation (8), where Raj is unit surface roughness [μm], Rao is surface roughness in the neutral plane of cut.   3 0.25 10 log 10 o ret mat Ra Y E rad j Ra Ra (8) By the technologically optimum traverse speed of cutting head vpopt, the controlled surface roughness within the whole length of cut is not ensured in the cut (Figure 3), therefore, the traverse speed of cutting head must be continuously controlled [12-13]. Fig. 3. Dependence of Laeq on traverse speed of cutting head vp for material AISI 304. 5 MATEC Web of Conferences 299, 02003 (2019) https://doi.org/10.1051/matecconf/201929902003 MTeM 2019 4 Proposal for method of control loop design On the basis of analysis of the concerned problems, a simplified block diagram of control loop is presented in Figure 4.  R S wy e u dIn dOt Fig. 4. Simplified block diagram of control loop. In Figure 4 w is the desired value of controlled value y, further e is deviation of output value from the desired value w, R controller, u manipulated variable, dIn disturbance at the input, S controlled system, dOt disturbance at the output and y is the output variable. For the illustration of concerned problems of comprehensive design, the simplified model is transformed to the following form (see Figure 5), from which a proposal for the method of controlling the control process follows illustratively [13]. Fig. 5. Block diagram of measurement and control of speed of motion of cutting head vp. In Figure 5, w is the desired value of controlled variable y; y = Laeq, Laeq = f(vp), manipulated variable u = U, where U is the voltage input to the electric motor and  is the angular velocity of the rotor  = f(U). 5 Simulation of surface mechanical integrity Internal disturbances dIn, as well as external disturbances dOt are able to enter the control process (see Figure 4). In general, the term “disturbance” refers to a physical quantity which, without our participation, can affect a quantity being controlled; in our case, it is the preferred sound pressure level Laeq. Disturbances are unplanned changes usually acting unpredictably. If they are analysed, they can be expected to enter the control loop at any point (i.e. any element of the controller). However, in engineering practice, we usually take into account only disturbances dOt entering the controlled system S externally because it is just their impact on the controlled system that is a cause of control implementation. Unless the actual (measured) value of controlled quantity Laeq differs from the desirable quantity, no control process occurs. External disturbances can be, from the point of view of surface 6 MATEC Web of Conferences 299, 02003 (2019) https://doi.org/10.1051/matecconf/201929902003 MTeM 2019 4 Proposal for method of control loop design On the basis of analysis of the concerned problems, a simplified block diagram of control loop is presented in Figure 4.  R S wy e u dIn dOt Fig. 4. Simplified block diagram of control loop. In Figure 4 w is the desired value of controlled value y, further e is deviation of output value from the desired value w, R controller, u manipulated variable, dIn disturbance at the input, S controlled system, dOt disturbance at the output and y is the output variable. For the illustration of concerned problems of comprehensive design, the simplified model is transformed to the following form (see Figure 5), from which a proposal for the method of controlling the control process follows illustratively [13]. Fig. 5. Block diagram of measurement and control of speed of motion of cutting head vp. In Figure 5, w is the desired value of controlled variable y; y = Laeq, Laeq = f(vp), manipulated variable u = U, where U is the voltage input to the electric motor and  is the angular velocity of the rotor  = f(U). 5 Simulation of surface mechanical integrity Internal disturbances dIn, as well as external disturbances dOt are able to enter the control process (see Figure 4). In general, the term “disturbance” refers to a physical quantity which, without our participation, can affect a quantity being controlled; in our case, it is the preferred sound pressure level Laeq. Disturbances are unplanned changes usually acting unpredictably. If they are analysed, they can be expected to enter the control loop at any point (i.e. any element of the controller). However, in engineering practice, we usually take into account only disturbances dOt entering the controlled system S externally because it is just their impact on the controlled system that is a cause of control implementation. Unless the actual (measured) value of controlled quantity Laeq differs from the desirable quantity, no control process occurs. External disturbances can be, from the point of view of surface topography in the process of cutting material, e.g. material inhomogeneities (rather hard grains, cavities, fissures, etc.). In Simulink environment, disturbances were modelled (Figure 6) behind the system (changes in sound pressure level). When a disturbance occurs (deviation from the preferred value), the designed controller tries to compensate for the controlled quantity so that it may correspond to the preferred value (Figure 7). Figure 7 corresponds to the above-mentioned analytically obtained data, which were confirmed by experimental measurements. Fig. 6. Diagram of control loop in Simulink environment with modelled disturbances. Fig. 7. Control of disturbances due to material cutting using abrasive waterjet. 6 Conclusions The paper aimed to introduce a method of measurement and control of surface quality in the course of abrasive waterjet cutting of material. For the measurement of basic geometric properties of the topography of surfaces newly generated by the AWJ technology, a measuring apparatus was successfully designed, manufactured and tested. The new automated production system was introduced in the WATING Company in Prešov, Slovakia, where all the experiments were performed. The main interpreted geometric parameters Ra, Yret and δ were also designed and defined. Results from this stage of solving were used for the elaboration of a proposal for the project of control of quality in the process of cutting. For the instantaneous check of cut condition on a real-time basis, remote measurement of sound pressure level based on an experimentally proved relation of Laeq 7 MATEC Web of Conferences 299, 02003 (2019) https://doi.org/10.1051/matecconf/201929902003 MTeM 2019 was designed. Also, a control loop with a suitable PI controller was designed, which was verified in Matlab – Simulink environment that fulfil best the practical requirements of technologists. The achieved results can be used in the current needs of Industry 4.0 practice. 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