% Copyright 1998 H. Saadat. ab=[' ROTATING MAGNETIC FIELD ' ' ' ' The basis of operation of all polyphase ac machines is the rotating' ' magnetic field. All ac machines have a rotating part called rotor ' ' and a stationary part called stator. A set of balanced three-phase ' ' currents flowing through a symmetrical three-phase stator winding ' ' produce a magnetic field that rotates at synchronous speed with ' ' respect to the stator structure. The synchronous machine rotor is ' ' excited by dc current producing fixed magnetic poles which rotate ' ' in synchronism with the stator rotating field. This is the basis of' ' synchronous machines. Torque is produced by the tendency of the two' ' component magnetic fields to line up their magnetic axis. ' ' ' ' In the case of an induction motor, the rotor will have currents ' ' induced in it by the relative motion of the fields. The rotor ' ' currents in turn produce a rotating magnetic field with the same ' ' speed as that of the stator field, irrespective of the speed of the' ' rotor. The interaction of these fields produces a torque on the ' ' rotor, and this is the basis of the induction motor. ' ' ' ' ' ' Press Enter to see a demonstration of the rotating magnetic field ' ' produced by three-phase currents flowing in the stator windings for' ' phase sequence a-b-c and c-b-a. ']; disp(ab) pause offset=pi/10; tf=50; theta=pi-offset; theta=-pi/2; thetadot= 2*pi/tf; dt=1; t =0; clf h1=axes('position',[.1 .55 .4 .4]); axis([0 2*pi -4 4]); axis('off'); text(0.1, 3.5, 'fa'), text(2.1, 3.5, 'fb'),text(4.4, 3.5, 'fc'), text(0.5, 4.35,'Positive-phase sequence') line([0; 0], [-4; 4],'color','w') line([0; 6.3], [0; 0],'color','w') text(-.3, 0,'0') Displ1=line('xdata',[],'ydata',[],'linestyle','-','color','r','erasemode','none'); Displ2=line('xdata',[],'ydata',[],'linestyle','-','color','y','erasemode','non'); Displ3=line('xdata',[],'ydata',[],'linestyle','-','color','b','erasemode','none'); h2=axes('position',[.1 .05 .4 .4]); axis([0 2*pi -4 4]);axis('off'); text(0.1, 3.5, 'fa'), text(2.1, 3.5, 'fc'),text(4.4, 3.5, 'fb'), text(0.5, 4.35,'Negative-phase sequence') line([0; 0], [-4; 4],'color','w') line([0; 6.3], [0; 0],'color','w') text(-.3, 0,'0') Displ4=line('xdata',[],'ydata',[],'linestyle','-','color','r','erasemode','none'); Displ5=line('xdata',[],'ydata',[],'linestyle','-','color','b','erasemode','non'); Displ6=line('xdata',[],'ydata',[],'linestyle','-','color','y','erasemode','none'); %h4=axes('position',[.58 .58 .4 .4]); h4=axes('position',[.58 .68 .3 .3]); axis([-2. 2. -2. 2.]); axis('equal') text(-1.75, -2.3,'Forward Rotating mmf') %text(-1.0, 2.3,'Forward Rotating mmf') data1=[0 0; 2 0 ]; phi=0; R1=[cos(phi) -sin(phi); sin(phi) cos(phi)]; bar1=line('xdata',data1(1,:),'ydata',data1(2,:),'linewidth',2,'color','g','erase','xor'); hinge1=line('xdata',0,'ydata',0,'linestyle','o','color','r'); %,'markersize',[4]); path1=line('xdata',[],'ydata',[],'linestyle','.','color','m','erasemode','none'); %h3=axes('position',[.58 .05 .4 .4]); h3=axes('position',[.58 0 .3 .3]); axis([-2. 2. -2. 2.]); axis('equal') %text(-1.0, -2.3,'Reverse Rotating mmf') text(-1.75, 2.3,'Reverse Rotating mmf') data2=[0 0; -2 0 ]; R2=[cos(phi) sin(phi); sin(phi) cos(phi)]; bar2=line('xdata',data2(1,:),'ydata',data2(2,:),'linewidth',2,'color','c','erase','xor'); hinge2=line('xdata',0,'ydata',0,'linestyle','o','color','r'); %,'markersize',[4]); %hinge2=line('xdata',0,'ydata',0,'linestyle','o','color','r','markersize',[4]); path2=line('xdata',[],'ydata',[],'linestyle','.','color','m','erasemode','none'); for k=1:1:50 t=0:1:k; %while(t