Submitted:
02 February 2024
Posted:
05 February 2024
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Abstract
Keywords:
1. Introduction
- focuses on practical learning; through active participation in exercises and simulations, employees and students acquire practical skills and acquire key concepts in an interactive way;
- encourages problem solving and the implementation of effective solutions.
- contribute to the identification of improvement solutions that can be standardized and widely implemented;
- contributes to the development of skills and the creation of an organizational culture focused on continuous learning and improvement.
2. Materials and Methods
2.1. The studied labour processes
- At the digitalized workstation (marked DWs), Figure 2b, the operator uses, in addition to the usual equipment and means of work, equipment comprising digital technologies that guide him in carrying out the activities as:
- sensor and pads for detecting and locking the position of the pallet, used when the product is assembled on the pallet and transferred between assembly line workstations;
- 1D scanner for label reading, which allows identification of the model to be assembled;
- touch screen console (HMI) for operator interaction with PLC, which allows displaying settings, configuring the system, and sending direct commands, recording the duration of activities in the assembly process;
- two-levels light beacon (red and green) and acoustic signal to alert the operator in case of an incident;
- optical system to assist the operator in the selection process of components to be used in the workstation (pick by light): indication of location and sequence of work and system for confirming the selection by the operator of components used in the workstation;
- video camera for checking the presence/ lack of a component on the product to be assembled, equipped with IV-Navigator software, which works as a Poka-Yoke system that identifies errors.
2.2. The DOJO method
- The number of errors, Ne, respectively the number of positioning or sequence (execution order) errors made by the experimenter within a work cycle (operations). Positioning errors occur when the executor positions one or more components in a different place than specified, or the components are positioned incorrectly (for example, upside down). Sequence errors occur when the executor retrieves and assembles components in a different order than the correct one.
- The number of stops, Ns, refers to: stops caused by errors, stops caused by accidents, stops to ask for directions or follow work instructions, but also other types of stops. These stops are counted only if the participant stops the assembly process for more than 3 seconds.
- The effective duration of the work cycle, Tec, represents the duration measured when performing the cyclical activities provided for in the work standard of the workstation. This indicator is most frequently used to evaluate the learning-training performance of operators and their evolution in the training process.
- The degree of training, RTc, which is calculated as a percentage ratio between the standard duration of cyclical activities, Tnc, and the effective duration of the work cycle, Tec:
- This indicator evaluates the extent to which the executor is approaching the achievement of the normed work rhythm within the workstation.
2.3. Preparation and conduct of experiments
- age, gender, and educational level (year of study);
- existence of medical conditions;
- skills in using digital techniques;
- practical skills of manual operation.
| Target group: 70 participants | |||||
|---|---|---|---|---|---|
| Year of study | II: 26/ 37,14 % | III: 19/ 27,14 % | IV: 25/ 35,72% | ||
| Sex | 27 men / 38,67% | 43 women / 61,43% | |||
| Average score of the criterium | Practical skills - AP: 3,92 | Digital skills - AD: 3,08 | |||
| Workstation/ No. of participants | Classic workstation/ 5 | Digitalized workstation/ 5 | ||||||
| Year of study | 2nd year/ 2 | 3rd year/ 2 | 4th year: 1 | 2nd year/ 2 | 3rd year/ 2 | 4th year/ 1 | ||
| Sex | M/ 2 | F/ 3 | M/ 2 | F/ 3 | ||||
| Average score | AP: 4,07 | AD: 3,24 | AP: 3,88 | AD: 3,01 | ||||
- first the experiments were carried out on the classical workstation, then the experiments were carried out on the digitalized workstation, by the two distinct groups of participants;
- each group of 5 students, associated with a workstation, conducted experiments on two separate days;
- on one day of experimentation, each participant in the group successively performed 10 work cycles (operations).
3. Results
- -
- the minimum and maximum values of the indicators, respectively, at the level of the experimental group (of the 5 participants from each workstation);
- -
- the average values of the indicators, as arithmetic averages at the level of the experimental group (of the 5 participants from each workstation). To determine the RTc indicator, the standard values of the work cycle duration were considered: Tnc = 27.062 s for the classic workstation, respectively, Tnc = 29.826 s for the digitalized workstation, established by the work standards.
- -
- Since the values of the indicators Ne, Ns, Tec, and RTc tend to be constant, respectively, horizontal asymptotes with the stabilization of the learning-training process, the mathematical modelling of their evolution can be carried out through simple mathematical functions, the logarithmic function (2), respectively, power function (3):Y = A0 + A1lnXwhere: X represents the number of operations (work cycles) performed by the participants, and A0 and A1 are the coefficients of the function.Y = A0 XA1
- -
- In the case of the Ne and Ns indicators, only the logarithmic function (2) was considered for the mathematical modelling of their evolution as a process function. The power function cannot be used because the values of these indicators tend to zero with the increase in the number of operations performed by the participants.
- -
- In the case of the Tec and RTc indicators, the logarithmic function (2) and the power function (3) were considered as process functions for the mathematical modelling of their evolution.
- -
- values of the coefficients of the function, A0 şi A1;
- -
- standard errors of the function coefficients, SE0 for the free coefficient (A0), respective, SE1 for the A1 coefficient;
- -
- sum of square due to residual (or error), SSE;
- -
- sum of square due to model (or regression), SSR;
- -
- coefficient of determination, R2;
- -
- Fisher statistic calculated, Fcalc;
- -
- Student statistic calculated, |tcalc|, for each coefficient Ai.
- test for significance of regression: if Fcalc > Fcritical (α, p-1, df), the null hypothesis would be rejected (the model is statistically significant at significance level α);
- test for significance of the function coefficients: if |tcalc| > tcritical (α/2, df), the null hypothesis would be rejected (the coefficient is statistically significant at significance level α).
- -
- on the first day of training, there were "errors" in most of the operations performed by the participants, and their maximum number decreased as the operation was repeated, remaining relatively constant starting from the fourth work cycle; the main categories of errors made by the participants consisted in taking the components in the wrong order and positioning them wrongly on the product.
- -
- on the second day of training the number of errors decreased considerably, reaching zero value after the sixteenth work cycle (repetitions performed).
- -
- the mathematical model considered for the Ne_CWs process function is adequate for a confidence level of 99%, and the coefficients of this function are significant; however, the coefficient of determination of the function has a small value (0.7885), indicating a low correlation of the data; thus, although the number of errors recorded experimentally is zero starting from the 17th working cycle, the zero value of the errors estimated with this function is obtained after the 25th cycle.
- -
- on the first day of training, in the first seven work cycles, there were "errors", and their number decreased continuously, as the operation was repeated; the main categories of errors made consisted of the wrong positioning of components on the product.
- -
- on the second day of training, the number of errors decreased significantly, reaching zero after the sixteenth work cycle (repetitions performed).
- -
- the mathematical model considered for the Ne_DWs process function is adequate for a confidence level of 99%, and the coefficients of this function are significant; the coefficient of determination of the function has a higher value (0.8879) than in the case of the classic post, indicating a better correlation of the data; thus, the number of experimental errors is zero starting from the 17th work cycle, and the zero value of the errors estimated with this function is obtained after the 18th work cycle.
- -
- on the first day of training, there were a maximum of two "stops" for the first three work cycles performed, then a maximum of one "stop", reaching zero for the last two operations of the first day, for each participant; the main categories of stops were determined by minor injuries, stops due to errors, following the job description, dropping components on the ground or requesting information.
- -
- on the second day of training, there were some stoppages in the first three operations, but they disappeared from the fourth work cycle.
- -
- the mathematical model considered for the process function Ns_CWs is adequate for a confidence level of 99%, and the coefficients of this function are significant; the coefficient of determination of the function has an acceptable value (0.8669), indicating a better correlation of the data; although the number of experimental stops is zero starting from the 14th duty cycle, the null value of stops estimated with this function is estimated after the 17th cycle.
- -
- on the first day of training, there were "stops" in the experiments carried out, but these were only for some participants and in the first work cycles; however, with the increase in the number of performed operations, their number decreased significantly; the main categories of stops were determined by minor accidents, stops due to errors, dropping components on foot or requesting information.
- -
- on the second day of training, the number of stops decreased significantly, disappearing after the fifth work cycle (operations performed).
- -
- the mathematical model considered for the process function Ns_DWs is adequate for a confidence level of 99%, and the coefficients of this function are significant; although the coefficient of determination of the function has a small value (0.7695), which indicates a low correlation of the data, the null value of the stops estimated with this function coincides with the actual experimental one, respectively, the 16th cycle.
- -
- on the first day of training, the average effective duration of the work cycle was double the norm (Tnc = 27.062 s) in the first two operations performed by the participants, but it decreased continuously until the end of the day, with the increase in the number of cycles work done by the participants.
- -
- on the second day of training, the effective average duration of the work cycle started from the level obtained at the end of the first day of training, but its decrease with the increase in the number of operations performed by the participants was no longer so pronounced, highlighting a "stabilization of the training process"; however, there were participants who reached or fell below their normalized work cycle time during the second day of the experiment.
- -
- both mathematical models considered for the Tec_CWs process function are adequate for a confidence level of 99%, and the coefficients of these functions are significant; the coefficients of determination of the functions have high values (0.9608 for the logarithmic function, respectively, 0.9522 for the power function), which indicates a high correlation of the data; the logarithm function better approximates the experimental results (having a higher coefficient of determination R2) and, according to it, it is estimated that the normalized duration of the work cycle will be obtained after performing 25 operations (work cycles).
- -
- on the first day of training, the average value of this indicator increases continuously and pronouncedly, from a percentage of approximately 44% to one close to 70%.
- -
- on the second day of training, the increase of this indicator is more moderate, starting from an average value of 82% up to 86%, reaching in some operations the value of 89%.
- -
- both mathematical models considered for the process function RTc_CWs are adequate for a confidence level of 99%, and the coefficients of these functions are significant; the coefficients of determination of the functions have high values (0.9144 for the logarithmic function, respectively, 0.9343 for the power function), which indicates a high correlation of the data; the power function better approximates the experimental results (having a higher coefficient of determination R2) and, according to it, it is estimated that a RTc value = 90 will be obtained after performing 21 operations (work cycles).
- -
- on the first day of training, the effective average duration of the work cycle was double the norm (Tnc = 29.826 s) in the first operation performed by the participants, then it decreased continuously until the end of the day, with the increase in the number of repetitions of the operation.
- -
- on the second day of training, the average effective duration of the work cycle started from the value of 40%, slightly higher than the level obtained at the end of the first day of training, and continued to decrease with the increase in the number of repetitions of the operation, approaching the standard value; more participants reached or fell below their normalized cycle time during the second day of the experiment.
- -
- both mathematical models considered for the Tec_DWs process function are adequate for a confidence level of 99%, and the coefficients of these functions are significant; the coefficients of determination of the functions have high and close values (0.973 for the logarithmic function, respectively, 0.98 for the power function), which indicates a high correlation of the data; with the help of the logarithm function, it is estimated that the standard duration of the work cycle will be obtained after the completion of 23 operations (work cycles).
- -
- on the first day of training, the value of this indicator increases continuously and sharply, from a percentage of approximately 47% to one of approximately 78%.
- -
- on the second day of training, the increase of this indicator is similar to the first day, starting from a value lower than the one obtained at the end of the first day of experimentation and reaching up to 94%.
- -
- both mathematical models considered for the process function RTc_DWs are adequate for a confidence level of 99%, and the coefficients of these functions are significant; the coefficients of determination of the functions have high values (0.9562 for the logarithmic function, respectively, 0.9696 for the power function), which indicates a high correlation of the data; the power function better approximates the experimental results (having a higher coefficient of determination R2) and, according to it, it is estimated that a value RTc = 90 will be obtained after performing 18 operations (work cycles).
4. Discussion
- From the point of view of the errors made - the Ne indicator, it is found that the work process is learned by all participants after 17 work cycles (operations), in the case of both jobs. However, some participants have not made any errors since the end of the first day of training, learning the process faster.
- From the point of view of the stops made - the Ns indicator, it is found that the work process is learned by all participants after 14 work cycles (operations) in the case of the classic workstation, respectively, 16 work cycles (operations) in the case of the digitalized workplace. However, some participants have not made stops since the end of the first day of training, learning the process faster.
- From the point of view of the normalized duration of the work cycle - the Tc indicator, this was not reached as the average of the group of participants during the experiments performed, with only one participant succeeding this. Using the process functions determined for this indicator, it is estimated that reaching the standard duration of the work cycle, at the level of the participant group, will take place after performing 25 work cycles in the case of the classic workplace, respectively 23 work cycles, in the case of the digitalized workstation.
- From the point of view of the degree of training of the operators - the RTc indicator, it is found that to obtain a percentage of 90%, 17 work cycles are sufficient for the digitalized workstation, while for the classic workstation, more than 20 work cycles. Using the process function determined for this indicator in the classical workplace, it is estimated that reaching a training degree of 90%, at the level of the participant group, will take place after performing 21 work cycles.
5. Conclusions
Author Contributions
Funding
Data Availability Statement
Acknowledgments
Conflicts of Interest
References
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| Significance level, α | Fcritical (α, 1, 18) | tcritical (α/2, 18) |
| 0.01 | 8.2854 | 3.196 |
| No. exp. | First day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Ne min | 1 | 1 | 0 | 0 | 0 | 1 | 1 | 1 | 1 | 0 | |
| Ne med | 2,8 | 1,8 | 1,6 | 1,4 | 1,4 | 1,6 | 1,8 | 1,4 | 1,6 | 1,6 | |
| Ne max | 4 | 4 | 3 | 2 | 2 | 2 | 3 | 2 | 2 | 3 | |
| No. exp. | Second day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Ne min | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | |
| Ne med | 1 | 0,6 | 0,4 | 0,4 | 0,2 | 0,2 | 0 | 0 | 0 | 0 | |
| Ne max | 2 | 2 | 1 | 1 | 1 | 1 | 0 | 0 | 0 | 0 | |
| Coeff. | Value | SEi | |tcalc i| | Form of process function | SSE | SSR | R2 | Fcalc |
| A0 | 2.8733 | 0.2454 | 11.7085 | Y = A0 + A1lnX | 2.6632 | 9.9347 | 0.7885 | 67.145 |
| A1 | -0.8897 | 0.1085 | 8.1942 |
| No. exp. | First day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Ne min | 1 | 2 | 1 | 2 | 1 | 0 | 1 | 0 | 0 | 0 | |
| Ne med | 2,8 | 3,4 | 1,4 | 2 | 1,4 | 1 | 1 | 0,6 | 0,6 | 0,6 | |
| Ne max | 6 | 4 | 3 | 2 | 3 | 2 | 1 | 2 | 2 | 1 | |
| No. exp. | Second day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Ne min | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | |
| Ne med | 0,6 | 0,4 | 0,6 | 0,2 | 0,2 | 0,4 | 0 | 0 | 0 | 0 | |
| Ne max | 1 | 1 | 1 | 1 | 1 | 1 | 0 | 0 | 0 | 0 | |
| Coeff. | Value | SEi | |tcalc i| | Form of process function | SSE | SSR | R2 | Fcalc |
| A0 | 3.1628 | 0.2059 | 15.3596 | Y = A0 + A1lnX | 1.8751 | 14.8528 | 0.8879 | 142.5791 |
| A1 | -1.0879 | 0.0911 | 11.9407 |
| No. exp. | First day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Ns min | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | |
| Ns med | 1,2 | 1 | 0,8 | 0,6 | 0,8 | 0,2 | 0,4 | 0,4 | 0 | 0 | |
| Ns max | 2 | 2 | 2 | 1 | 1 | 1 | 1 | 1 | 0 | 0 | |
| No. exp. | Second day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Ns min | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | |
| Ns med | 0,2 | 0,4 | 0,2 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | |
| Ns max | 1 | 1 | 1 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | |
| Coeff. | Value | SEi | |tcalc i| | Form of process function | SSE | SSR | R2 | Fcalc |
| A0 | 1.2339 | 0.0911 | 13.543 | Y = A0 + A1lnX | 0.3671 | 2.3909 | 0.8669 | 117.2327 |
| A1 | -0.4364 | 0.0403 | 10.8274 |
| No. exp. | First day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Ns min | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | |
| Ns med | 1,8 | 1 | 0,6 | 0,4 | 0 | 0,4 | 0,4 | 0,2 | 0 | 0,2 | |
| Ns max | 5 | 2 | 2 | 1 | 0 | 1 | 1 | 1 | 0 | 1 | |
| No. exp. | Second day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Ns min | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | |
| Ns med | 0,2 | 0,2 | 0,2 | 0,2 | 0,2 | 0 | 0 | 0 | 0 | 0 | |
| Ns max | 1 | 1 | 1 | 1 | 1 | 0 | 0 | 0 | 0 | 0 | |
| Coeff. | Value | SEi | |tcalc i| | Form of process function | SSE | SSR | R2 | Fcalc |
| A0 | 1.2890 | 0.1362 | 9.4630 | Y = A0 + A1lnX | 0.8204 | 2.7395 | 0.7695 | 60.0994 |
| A1 | -0.4672 | 0.0602 | 7.7523 |
| No. exp. | First day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Tec min | 47 | 42 | 36 | 38 | 33 | 34 | 37 | 28 | 31 | 31 | |
| Tec med | 61 | 55,6 | 51,2 | 46,6 | 43,2 | 40,4 | 41,6 | 37,8 | 39,8 | 40,6 | |
| Tec max | 73 | 69 | 78 | 66 | 58 | 56 | 54 | 49 | 50 | 49 | |
| No. exp. | Second day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Tec min | 30 | 29 | 27 | 28 | 29 | 26 | 27 | 25 | 27 | 29 | |
| Tec med | 33 | 32,8 | 33 | 30,6 | 32,6 | 31 | 31,8 | 30,4 | 31,8 | 31,6 | |
| Tec max | 37 | 36 | 41 | 32 | 34 | 33 | 33 | 34 | 34 | 34 | |
| Coeff. | Value | SEi | |tcalc i| | Form of process function | SSE | SSR | R2 | Fcalc |
| A0 | 61.6161 | 1.1592 | 53.1538 | Y = A0 + A1lnX | 59.4220 | 1455.45 | 0.9607 | 440.882 |
| A1 | -10.7692 | 0.5128 | 20.9972 | |||||
| A0 | 64.9473 | 0.0325 | 128.372 | Y = A0XA1 | 0.0467 | 0.8081 | 0.9522 | 311.2064 |
| A1 | -0.2537 | 0.0143 | 17.641 |
| Coeff. | Value | SEi | |tcalc i| | Form of process function | SSE | SSR | R2 | Fcalc |
| A0 | 37.4447 | 2.7181 | 13.8689 | Y = A0 + A1lnX | 326.708 | 3491.181 | 0.9144 | 192.3469 |
| A1 | 16.6791 | 1.2026 | 13.7761 | |||||
| A0 | 41.6676 | 0.0325 | 114.72 | Y = A0XA1 | 0.0467 | 0.8081 | 0.9343 | 311.2064 |
| A1 | 0.2537 | 0.0143 | 17.641 |
| No. exp. | First day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Te min | 44 | 36 | 42 | 43 | 41 | 35 | 38 | 35 | 32 | 32 | |
| Te med | 63 | 54,8 | 48,2 | 47,6 | 44 | 43 | 41 | 37 | 38,6 | 38,4 | |
| Te max | 75 | 76 | 56 | 52 | 48 | 46 | 43 | 48 | 45 | 44 | |
| No. exp. | Second day | ||||||||||
| Indicator | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | |
| Tec min | 38 | 29 | 32 | 30 | 28 | 20 | 29 | 28 | 28 | 28 | |
| Tec med | 40,4 | 36,2 | 36 | 34,6 | 34 | 34,2 | 33,2 | 32,4 | 33 | 31,6 | |
| Tec max | 48 | 41 | 41 | 40 | 41 | 38 | 38 | 35 | 36 | 34 | |
| Coeff. | Value | SEi | |tcalc i| | Form of process function | SSE | SSR | R2 | Fcalc |
| A0 | 61.0275 | 0.8784 | 69.4695 | Y = A0 + A1lnX | 34.1265 | 1231.321 | 0.973 | 649.4585 |
| A1 | -9.9054 | 0.3886 | 25.4845 | |||||
| A0 | 63.4461 | 0.0193 | 214.634 | Y = A0XA1 | 0.0165 | 0.6377 | 0.98 | 694.2694 |
| A1 | -0.2254 | 0.0085 | 26.349 |
| Coeff. | Value | SEi | |tcalc i| | Form of process function | SSE | SSR | R2 | Fcalc |
| A0 | 43.6285 | 1.7921 | 24.3441 | Y = A0 + A1lnX | 142.0313 | 3106.219 | 0.9562 | 393.6593 |
| A1 | 15.7326 | 0.7929 | 19.8408 | |||||
| A0 | 47.01 | 0.0193 | 199.128 | Y = A0XA1 | 0.0165 | 0.6377 | 0.9696 | 694.269 |
| A1 | 0.2254 | 0.0085 | 26.349 |
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