Corresponding author: Redwanul Hasan ( mr.redwanul.hasan@gmail.com ) © 2020 Redwanul Hasan, Minhazul Islam, Sazid Hossain.
This is an open access article distributed under the terms of the Creative Commons Attribution License (CC BY 4.0), which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.
Citation:
Hasan R, Islam M, Hossain S (2020) KVL and KCL verification by cotton conductive yarn resistor instead of carbon resistor fixation with Ag nanoparticles for sustainable e-textiles application. Modern Electronic Materials 6(4): 133-139. https://doi.org/10.3897/j.moem.6.4.61435
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This paper parades the effectiveness of conductive yarn resistor instead of carbon resistor by verifying the Kirchhoff’s voltage (KVL) & current (KCL) law. This research work enlightens about the sustainability of e-textiles on account of presenting characteristics of this conductive yarn resistor. Resistor is one of the most useful materials in the electrical laboratories. Generally resistor is made by carbon. Using carbon resistor is pernicious for our environment, society & cost. It is known that sustainability is the concerned area at present. Sustainable e-textile is one of the major need in material science .This quest indicates that point to boggle sustainable e-textile by inventing conductive yarn resistor verifying with most orthodox theory of Kirchhoff’s voltage & current laws. KVL and KCL are the most prominent theory in electrical science. Summation of KVL and KCL will be zero in any closed loop in this theory. The summation of KVL is also zero here and summation of KCL is also zero here. It can justify Kirchoff’s KVL & KCL theory.
conductive, sustainability, nanoparticles, resistor, e-textile.
It is perceived that conductive yarn is the premier ingredient of e-textiles or smart textiles. According to the definition of electrical conductivity from IEEE “the degree to which a specified material conducts electrically , calculated as the ratio of the current density in the material to the electric field which causes the flow of current” [
Four ring spun cotton yarns which are 30 tex & each of their length is 10 mm recognized as samples. At first, yarns are scoured in 10% aqueous solution at room temperature for 10 min. Then the yarns are rinsed with distilled water for 5 min. After rinsing, the yarns are dried in the electrical oven machine for 3 min. Silver nanoparticles are used here due to its conductive behavior. In the meantime, 0.3M AgNO3 solution is produced. In this case, AgNO3 is a solid substance. 2.54 g AgNO3 is taken in digital balance &it puts into the 50 ml distilled water. The molecular weight of AgNO3 is 169.87 g [
Finally conductive yarn resistor is produced. 1 cm stick is bound the yarn to rehash the conductive yarn resistor. A laptop source is used as voltage source & bread board is used for verifying KVL & KCL theory (Fig.
Figure
Nanoparticles are deposited on conductive yarn. Here, top image of 1 µm and bottom image is 100 nm ranges silver particles are deposited on conductive yarn. Two types of magnification are available here which are micrometer range and nanometer range.
At first, resistance & electrical conductivity are measured by UT 33 A+ Multi-meter. For the convenience of calculation the resistance of the material is kOhm level and voltage of the material is taken into kilo voltage level. The values are in Table
The graphical representation of resistance & conductivity is shown in Fig.
It was measured by multimeter which model number was UT33A+. It can measure resistance up to kOhm level and measure current up to mA level.
It is shown that electrical conductivity is decreasing when resistance is increasing.
Four conductive yarn resistors resistance & their electrical conductivity.
Sample number | Concentration | Cycle | Resistance (kOhm) | Electrical conductivity (S) |
---|---|---|---|---|
1 | 0.3M | 150 | 1.31 | 0.763 |
2 | 0.3M | 150 | 1.30 | 0.769 |
3 | 0.3M | 150 | 1.33 | 0.751 |
4 | 0.3M | 150 | 1.32 | 0.000757 |
Here, unit of conductivity is Siemens. |
Kirchhoff’s voltage law is: “In any closed loop network, the total voltage around the loop is equal to the sum of all the voltage drops within the same loop” [
The voltage values are originated from multi-meter. The circuit diagram of conductive yarn resistor is shown in Fig.
The data of voltages are in Table
Loop 1: voltage values are: -0.21kV + 0.20kV; (1)
Loop 2: voltage values are: +0.33kV – 0.32kV. (2)
The sum of voltages are: –0.21kV + 0.20kV + 0.33kV – 0.32kV = 0.
The Kirchhoff’s voltage law is proved by conductive yarn resistor (Fig.
From the Fig.
According to Kirchhoff’s voltage law, the graph is going to make a closed loop, because the values are at first in negative slope & then positive slope. So, finally it will create a closed loop.
Sample number | Concentration | Cycle | Voltage value (kV) |
---|---|---|---|
1 | 0.3M | 150 | –0.21 |
2 | 0.3M | 150 | +0.20 |
3 | 0.3M | 150 | +0.33 |
4 | 0.3M | 150 | –0.32 |
The theory of Kirchhoff’s current law is one of the fundamental laws in electrical engineering. It states that total current which enters a circuit junction exactly identical to the total current leaving the same junction [
The data of current values are in Table
Sample number | Concentration | Cycle | Current value (Amp) |
---|---|---|---|
1 | 0.3M | 150 | –0.03 |
2 | 0.3M | 150 | +0.03 |
3 | 0.3M | 150 | +0.06 |
4 | 0.3M | 150 | –0.06 |
Loop 1: Current values are: -0.03A + 0.03A; (3)
Loop 2: Current values are: +0.06A – 0.06A. (4)
The sum of current values are: –0.03A + 0.03A + 0.06A – 0.06A = 0.
Kirchhoff’s current law is proved by conductive yarn resistor (Fig.
From the Fig.
As here cotton conductive yarn is used as resistor, there is a relation between resistance & temperature. If the conductive yarn is not absorbed particular amount of temperature it will be burnt [
Cycle number | Temperature (°C) | Conductivity (S) | Resistance (kOhm) | Time (min) |
1 | 25 | 0.0076 | 1.3 | 5 |
2 | 50 | 0.0073 | 1.37 | 5 |
3 | 75 | 0.0069 | 1.44 | 5 |
4 | 100 | 0.0067 | 1.51 | 5 |
5 | 125 | 0.0063 | 1.58 | 5 |
6 | 150 | 0.006 | 1.65 | 5 |
7 | 200 | 0.0058 | 1.72 | 5 |
The chart shows that when temperature is increased electrical conductivity is decreased & resistance is increased. In every cycle, time is remained in 5 minutes. Graphical representation of heating durability (Fig.
From the Fig.
The textile material which come in contact with skin where perspiration can generate serious discoloration. The test is designed to determine the resistance of color of dyed textile to the action of acidic and alkaline perspiration.
Needed reagent to make perspiration test:
Working Process:
The result of grey scale is listed in Table
From the table, it is cleared that color staining on white cloth is generated only 1–2 times. It will not create any harmful effect in human skin [
In Fig.
Specimens type | Color change in alkaline solution | Color staining on white cloth | Color change in acid solution | Color staining on white cloth |
---|---|---|---|---|
1 | 2–3 | 2 | 3–4 | 2 |
2 | 3–4 | 1–2 | 1–2 | 1–2 |
3 | 4 | 1 | 2 | 1 |
4 | 4–5 | 2 | 3 | 1 |
It is recognized that business sustainability concept is put in three pillars. Economical environmental & social (light weight). Single morsel of carbon resistors weight is 0.001375 kg. On the other hand conductive yarn resistor weight is 0.0005 kg. Conductive yarn resistor is 0.000875 kg which is lighter than carbon resistor. People can use this resistor very easily. Now in case of economical position, from the India mart website & local market in Bangladesh, 2000 kg cone package of yarns price are 160 Tk (1 USD = 85.01 Tk). So, 0.0005 kg conductive yarn price is 0.00004 Tk. The additional cost is only chemical cost. AgNO3 is used only 2.54 gm for four sample yarns. AgNO3 cost is 1.40 Tk per yarn. Glucose cost is 0.25 Tk per yarn. Other costs are ammonia & distilled water. Ammonia is required one drop to transparent the solution. One solution is made for four conductive yarns so that the costing part of ammonia is very negligible. Distilled water cost is 0.25 Tk per yarn. Total cost is 1.9 Tk per yarn. In market, each carbon resistor price is 2tk per piece [
In Fig.
Electrical conductivity of different yarns according to different temperature condition.
Samples number | Normal temperature (33 °C) | Dry condition (100 °C) | Wet condition (10 °C) | Room temperature (25 °C) |
---|---|---|---|---|
1 | 0.0072S | 0.0067S | 1.2S | 0.0076S |
2 | 0.0070S | 0.0065S | 1.0S | 0.0078S |
3 | 0.0073S | 0.0068S | 1.00S | 0.0075S |
4 | 0.0071S | 0.0064S | 0.98S | 0.0074S |
This study proves that using conductive yarn resistor is better than carbon resistor. As, conductive yarn resistor is more flexible than carbon resistor, it is helpful for using electrical laboratories. Besides using electrical laboratories conductive yarn can be used in making cardiac supporting device & high performance based electrical apparel. Every electrical equipment, resistor is used to make that product. The requirement of resistor is increasing day by day. Most of the cases carbon resistor is availed as a resistor. This experiment prospects that cotton conductive yarn resistor is a sustainable material. It gives more effective result than carbon resistor. In this research, most implant theory of KVL & KCL are proved by cotton conductive yarn resistor to ascertain its working ability.
Authors are very much acknowledged to department of Yarn Engineering &department of Textile Machinery Design & Maintenance of Bangladesh University of Textiles to use their laboratory facilities. Authors are also acknowledged to the Bangladesh Jute Research Institute (BJRI).
Each of the author do their responsibilities regarding this research work. Redwanul Hasan is a corresponding author and first author of this research work. Minhazul Islam Minhaz draws the figure and simulation of the results and discussion. Sazid Hossain Shipan helps to manage references.