CHAPTER 1 INTRODUCTION 1.1 PROJECT BACKGROUND Power quality is the deviation in voltage or current waveform from its orderly sinusoidal waveform. The main target of the electric utility is to distribute sinusoidal voltage at moderate magnitude throughout the system. When impedance changes with the applied voltage then it is known as a non-linear load. When a sinusoidal voltage is applied, the current drawn by non-linear load will not be sinusoidal. These non-sinusoidal currents contain harmonics which affects the system performance. Arc furnaces, inverters, switched mode power supply(SMPS), heavy rectifiers for electrolytic refining, etc produces harmonics and they cause the negative impact in the system. Harmonic is a sinusoidal …show more content…
Various types of filtering method to reduce harmonics have been discussed and the advantages and disadvantages of those filters are explained. 2.2 POWER SYSTEM HARMONICS: Harmonics in a system generally refers to the current and voltages frequencies which have an integral multiple of the fundamental frequency. But there are some components where the voltage and current frequencies are not the integral multiples of the fundamental frequency. They are called as interharmonics. There are other components known as sub-harmonics where the voltage and current frequencies contain a fraction of the fundamental frequency. Power system signal can be mathematically represented as x(t)=a_0+∑_(n=1)^∞▒(a_n cos〖(nω_1 t)〗+b_n sin〖(nω_1 t〗 ) (2.1) where ω_1 is the fundamental frequency in radian 's. a_0=1/2π ∫_(-π)^π▒〖x(ωt)d(ωt) (2.2)〗 a_(n )=1/π ∫_(-π)^π▒〖x(ωt)cos(nωt)d(ωt) …show more content…
There is another way of representing the system giving more complex equations given in equation (2.8) x(t) =∑_(n=-∞)^∞▒〖c_n e^(jnw_n t) 〗 (2.8) where 〖 c〗_n = 1/2 (a_n-b_n ) (2.9) 〖 c〗_(-n)=c_n^* (2.10) c_(o ) =a_(o )
Table 1: Corresponding PWM for given sequences with Laplace pseudocounts Nucleotide
= IDSS/2 then Schokley’s equation can be written as, I_DSS/2=〖I_DSS (1-V_GS/V_(GS(off)) ) 〗^2 1/2=(1-V_GS/V_(GS(off)) ) ^2 V_GS=0.29V_(GS(off))
N=Number of turns in the coil I = Current in the coil …………………………………………………………….Equation 9.3 Where U=
h_i. Otherwise, C generates a random coin d_i={0,1} so that Pr[d_i=0]=1/(q_T+1), then C selects a random element γ_i∈Z_q, if d_i=0, C computes h_i=g^(γ_i ), otherwise, C computes h_i =g^x, C adds the tuple to H-list, and responds to A with H(W_i) = h_i.
where $x_i,i=1,2, cdots ,n$ are the states, $underline{x}_i=[x_1,cdots,x_i]^{T} in{R}^i$, $i=1,2, cdots ,n $, $uin {R}$ is the input, and $f_i(cdot)$,$i=1,2, cdots ,n $ are the unknown smooth nonlinear functions which satisfy the global Lipschitz condition. It is assumed that the output $y(cdot)$ is sampled at instants $t_k,k=1,2, cdots ,n$, which represent the sampling instants. $T=t_{k+1}-t_k$ is the sampling interval which is a positive constant. The output signal is available for the observer at instants $t_k+ au_k$, where $ au_k$ are the transmission delays and satisfy $0 leqslant au_k leqslant T$. egin{remark} label{rem:1}
Let $x(t)=(x_1(t),\ldot,x_n(t))$ be the concentration of the species on the instant $t$. Consider the representation of a chemical reaction network in terms of differential equations, \begin{equation} \frac{dx_i}{xt} = f_i(x), \:\:i=1,\ldot\n \end{equation} The point of interest is to determine if the system admits multiple positive steady states. Therefore, figure if the following equation admits more than one strictly positive solution, \begin{equation} f_i(x)=0, \:\:i=1,\ldot\n. \end{equation} Consider the matrices $A$ and $V$, and the parameters $\kappa$, that correspond to the constant rates of the reactions, such that $$f(x) = A(\kappa\circ x^V).$$ The method implemented uses this representation of the polynomial map $f$ and infers
\] \end{itemize} Substituting equations 2-9 into equation 1, we get: %\begin{equation} \begin{multline} E_{total}=(\sum_{i=1}^{A} \sum_{j=1}^{H} \sum_{k=1}^{M} E_{i,j,k}^{c})+(\sum_{i=1}^{H} (P_{i} \eta_{i}))+(\sum_{k=1}^{H} (\gamma_{k}) ) +(\sum_{k=1}^{H} (\delta_{k}))+ \\ (\sum_{k=1}^{H} (\theta_{k}))+(\sum_{k=1}^{H} (\lambda_{k}))+ (\alpha (\frac{s(D)}{B_{i,j}}) + (P_{r} R_e) + (P_{w} W_e))+ \\ (\beta (\frac{s(I)}{B_{i,j}})+(P_{r} R_{e})
This implies that the solution led by EGF and NACE is
The objective of the hazard identification is to identify the presence of potential hazards that are posed during operation of the plant, then suggest corresponding control measures to reduce risk or mitigate impacts on work force. Main hazards that we take into consideration are chemical hazards, electrical hazards, vibration and noise related hazards. 6.2.1 Chemical hazards The chemical hazards are those posed by chemical components and products used in the process. The main hazards associated with the process are that of natural gas or carbon dioxide leakage, high temperature and pressure steam, and potassium carbonate.
2.4 Band Division and Energy Computation: The power spectrum of the signal is multiplied by magnitude response of set of 33 triangular band pass filters and in the range 300Hz-2000Hz. Sub-bands are formed by using the logarithmic spacing. The positions of these filters are equally spaced along the Mel frequency, which is related to the common linear frequency f by following formula: Mel (f) = 1125* ln (1+f/700) (3) Mel frequency is proportional to the logarithm of linear frequency and which is close to the human perceptual system. 2.5 Sub Fingerprint Generation:
First, we fill in one square belonging to the stable state in that row. Next a dash is entered in the squares, where both inputs change simultaneously. Finally remaining squares associated unstable states are filled in. Step 2. Primitive flow table is reduced to a smaller number of rows if two or more stable states are placed in the same row of the flow table (merging a number of stable states in the same row).
• ADVANCED DIPLOMA IN ELECTRICAL POWER ENGINEERING…....... (EIT), Eng INSTITUTE OF TECH 2017 • APPRENTICE TRAINING ELECTRICIAN……………………...……………………… Feb 2001 - Feb 2005 • NATIONAL CERTIFICATE IN ELECTRICAL POWER ENGINEERING................. GWERU POLYTECHNIC - 2001 • NASHVILLE HIGH SCHOOL ZIMBABWE 6 O Levels…………..……………………………….. 1990-1994 • Cert III in ESI - POWER SYSTEMS DISTRIBUTION OVERHEAD QUALIFICATION
Water Desalination Everyone in this planet needs to be able to access water in order to live. 71% of the earth is covered by water, so accessing water from anywhere must be easy. However not all of the water on earth is freshwater. Only 3% of the world’s water is freshwater and ⅔ of the freshwater is tucked in glaciers. Everyone requires freshwater in order to live, as a result about 1.1 million people in this world lack access to freshwater.
• Inputs and Byproducts. • Environmental safety factors. Each of these sources has exclusive characteristics which manipulate how and where they are used among these sources. 1.1 Wind Energy System Wind is air in motion, it is due to uneven heating of earth surface by the sun rays. Since the earth surface consists of different types of land the water, it absorbs the sun heat at different rates.