function attractor(action)
%
%Attractor - grafical interface for 2D attractors plotting
%
%	Click "Start" button in order to begin the simulation.
%   You can stop the simulation at any time by pressing the "Stop"
%   button.
%   Using the "New plot" button a new figure is displayed with the obtained
%   2D attrator.
%   "Help" button displays this message.
%   Use "Exit" button in order to close the graphical interface and clear
%   all used variables.
%
%   A chaotic generator can be selected in the upper part of the graphical
%   interface. Select first the chaotic generator type, "time continuous" or
%   "time discrete" and then use the "..." (browse) button in order to select a
%   specific chaotic generator from the list.
%
%   From the graphical interface the following parameters can be modified:
%   a) time continuous
%   - Select variables: two different state variables can be selected from
%   all available state variables that describe the chaotic generator;
%   - Initial cond: initial conditions for the chaotic generator;
%   - Parameter value: value of the parameter of the chaotic generator;
%   - Time range: time interval in which the state variables are computed.
%   b) time discrete
%   - Plotting style: "0" use dots and "1" use a continuous line for plotting
%   the attractor;
%   - Initial cond: initial conditions for the chaotic generator;
%   - Parameter value: value of the parameter of the chaotic generator;
%   - Iterations: number of iterations used for plotting the attractor.
%
%	In the bottom of the figure are displayed current values of the state
%	variables and, in brackets, current time or (iteration).
%
%   The available chaotic generators are:
%   a) time continuous
%      - Autonomous4DCirc: four dimensional autonomous chaotic circuit
%           /
%           | dx/dt = delta*(x+gamma*y)-z-f_d1(x)
%           | dy/dt = beta*(delta*(x+gamma*y)-w-gamma*f_d2(y))
%           | dz/dt = x
%           | dw/dt = alpha*y
%           \
%           where f_dk(x)=0.5*(|x-1|+x-1)/epsilon_k, k=1,2
%                 alpha = 2, beta arbitrary, gamma = 3, delta = 0.27,
%                 epsilon_1 = 0.8, epsilon_2 = 0.2
%      - ChuaCirc: Chua's autonomous circuit
%           /
%           | dx/dt = alpha*(-x+y-h(x))
%           | dy/dt = x-y+z
%           | dz/dt = -beta*y
%           \
%           where h(x) = bx+0.5*(a-b)*(|x+1|-|x-1|)
%                 alpha arbitrary, beta = 15, a = -1.3, b = -0.7
%      - ChuaCircCN: Chua's circuit with a cubic nonlinearity - normalized
%      parameters 
%           /
%           | dx/dt = alpha*(-x+y-h(x))
%           | dy/dt = x-y+z
%           | dz/dt = -beta*y
%           \
%           where h(x) = cx+d*x^3
%                 alpha arbitrary, beta = 15, a = -1.3, b = 0.07
%      - ColpittsOsc: Colpitts oscillator
%           /
%           | dx/dt = z-beta_F*f(y)
%           | dy/dt = alpha*(-r*(y+gamma)-z-f(y))
%           | dz/dt = delat*(-x+y+epsilon)-rho*z
%           \
%                        /
%           where f(y) = | 0  , y<=1
%                        | y-1, otherwise
%                        \
%                 alpha = 1, betaF = 200, gamma = -20/3, delta = 5.5,
%                 epsilon = 20/3, rho = 2, r arbitrary
%      - fAutonomous4DCirc: four dimensional autonomous chaotic circuit
%      with physical parameters
%           /
%           | C_1*dv_1/dt = g*(v_1+v_2)-i_1-i_d1(v_1)
%           | C_2*dv_2/dt = g*(v_1+v_2)-i_2-i_d2(v_2)
%           | L_1*di_1/dt = v_1
%           | L_2*di_2/dt = v_2
%           \
%           where i_dk(v_k)=0.5*G_k*(|v_k-E_k|+v_k-E_k), k=1,2
%                 L_1 = 0.2 H, L_2 = 0.3 H, C_1 = 10 pF, C_2 = 19.6 pF, E_1
%                 = 0.7 V, E_2 = 2.1 V, g = 1.9092 uS, G_1 = 8.8388 uS, G_2
%                 = 35.355 uS
%      - fChuaCirc: Chua's autonomous circuit with physical parameters
%           /
%           | C_1*dv_C1/dt = -v_C1/R+v_C2/R-g(v_C1)
%           | C_2*dv_C2/dt = v_C1/R-v_C2/R+i_L
%           | L*di_L/dt = -v_C2
%           \
%           where g(v_C1) = G_b*v_C1+0.5*(G_a-G_b)*(|v_C1+V_P|-|v_C1-V_P|)
%                 C_1 = 10 pF, C_2 = 100 pF, R = 1224.7 Ohms, L = 10 uH,
%                 G_a = -1.1 mS, G_b = -0.57157 mS, V_p = 1 V
%      - fColpittsOsc: Colpitts oscillator with physical parameters
%           /
%           | C_1*dv_CE/dt = i_L-beta_F*i_B(v_BE)
%           | C_2*dv_BE/dt = (V_EE+v_BE)/R_EE-i_L-i_B(v_BE)
%           | L*di_L/dt = V_CC-v_CE+v_BE-i_L*R_L
%           \
%                             /
%           where i_B(v_BE) = | 0               , v_BE<=V_TH
%                             | (v_BE-V_TH)/R_ON, otherwise
%                             \
%                 beta_F = 200, V_TH = 0.75 V, R_ON = 100 Ohms, L = 98.5
%                 uH, R_1 = 35 Ohms, C_1 = 54 nF, C_2 = 54 nF, R_EE = 400,
%                 V_CC = 5 V, V_EE = -5 V
%      - fRayleighOsc: Rayleigh oscillator with physical parameters
%           /
%           | C*dv/dt = i+i_d(-v)
%           | L*di/dt = -v-E_1-E_2*sin(Omega*t)
%           \
%           where i_d(v) = -g_1*v+g_3*v^3
%                 E_1 = 1 V, E_2 = 878 uV, g_1 = 1.542, g_3 = 0.5, L = 10
%                 uH, C = 2.377 uF, Omega = 60.3e3 rad/s
%      - fRC_Colpitts: simple RC chaotic generator with physical parameters
%           /
%           | C_1*dv_C1/dt = K*(v_C1-v_C3)/R_X-v_C1/R_1
%           | C_2*dv_C2/dt = i_J(v_C2, v_C3)
%           | C_3*dv_C3/dt = (v_C1-v_C3)/R_X-i_J(v_C2, v_C3)
%           \
%                                           /
%           where i_J(v_C2, v_C3) = (1/R_J)*| v_C3-v_C2, if v_C3-v_C2>=V_TH
%                                           | V_TH     , otherwise
%                                           \
%                 K = 2, C_1 = 400 pF, C_2 = 200 pF, C_3 = 200 pF, R_1 =
%                 700 Ohms, R_X = 70 Ohms , R_J = 750 Ohms, V_TH = -0.7 V, 
%      - fRC_Hysteresis: RC OTA hysteresis chaos generator with physical
%      parameters
%           /
%           | C_1*dv_1/dt = -(v_1+v_2)/R_1
%           | C_2*dv_2/dt = -(v_1+v_2)/R_1-v_2/R_2+G*(v_1+v_2)+i_h(v_1)
%           \
%                            /
%           where i_h(v_1) = | I_0 , if v_1<=V
%                            | -I_0, if v_1>=V
%                            \
%                 R = 1 kOhm, C = 1 nF, G = 3.02 mS, V = 1V, I_0 = 1 mA
%      - fRC_NonlinCirc: third order RC ladder phase shift oscillator with
%      physical parameters
%           /
%           | C*dv_1/dt = (f(v_3)-v_1)/R+(v_2-v_1)/R
%           | C*dv_2/dt = (v_1-v_2)/R+(v_3-v_2)/R
%           | C*dv_3/dt = (v_2-v_3)/R
%           \
%                          /
%                          | m_b*v_3+(m_b-m_a)*V_P, if v_3<-V_P
%           where f(v_3) = | m_a*v_3              , if -V_P<=v_3<=V_P
%                          | m_b*v_3-(m_b-m_a)*V_P, otherwise
%                          \      
%                 R = 1 kOhm, C = 1 nF, V_P = 1 mV, m_a = -33.03, m_b = 250
%      - fSimpleChaoticCirc: simple dissipative nonautonomous chaotic
%      circuit with physical parameters
%           /
%           | C*dv_C/dt = i_L-g(v_C)
%           | L*di_L/dt = -R*i_L-v_C+A*sin(Omega*t)
%           \
%           where g(v_C) = G_b*v_C+0.5*(G_a-G_b)*(|v_C+B_P|-|v_C-B_P|)
%                 R = 1 kOhm, G_a = -1.27 mS, G_b = -0.68 mS, L = 10 uH, C
%                 = 10 pF, Omega = 60e6 rad/s, B_P = 1 V, A = 0.25 V
%      - Lorenz: Lorenz system
%           /
%           |dx/dt=sigma*(y-x);
%           |dy/dt=rho*x-y-x*z;
%           |dz/dt=x*y-beta*z;
%           \
%           where sigma arbitrary, rho = 28, beta = 8/3
%      - RayleighOsc: Rayleigh oscillator
%           /
%           | epsilon*dx/dt = y+f(-x)
%           | dy/dt = -x-a-b*sin(omega*t)
%           \
%           where f(x) = -x*(1-x^2)
%                 epsilon = 0.1, a = 0.56946, b = 5e-4, k arbitrary, omega
%                 = 1.3946
%      - RC_Colpitts: simple RC chaotic generator
%           /
%           | dx/dt = K*K_1*(x-z)-x
%           | dy/dt = 2*K_2*f(y,z)
%           | dz/dt = 2*K_1*(x-z)-2*K_2*f(y,z)
%           \
%                          /
%           where f(y,z) = | z-y, if z-y<=1
%                          | 1  , otherwise
%                          \
%                 k arbitrary, K_1 = 11, K_2 = 0.9
%      - RC_Hysteresis: RC OTA hysteresis chaos generator
%           /
%           | dx/dt = -x-y
%           | dy/dt = 2*(delta+1)*x+(2*delta+1)*y+p*h(x)
%           \
%                        /
%           where h(x) = | p , if x<=1
%                        | -p, if x>=-1
%                        \
%                 p = 1, delta arbitrary
%      - RC_NonlinCirc: third order RC ladder phase shift oscillator
%           /
%           | dx/dt = -2*x+y+f(z)
%           | dy/dt = x-2*y+z
%           | dz/dt = y-z
%           \
%                        /
%                        | m_b*z+m_b-m_a, if z<-1
%           where f(z) = | m_a*z        , if -1<=z<=1
%                        | m_b*z-m_b+m_a, otherwise
%                        \  
%                 m_a = -33.03, m_b arbitrary
%      - SimpleChaoticCirc: simple dissipative nonautonomous chaotic
%      circuit
%           /
%           | dx/dt = y-g(x)
%           | dy/dt = -beta*y-beta*x+F*sin(omega*t)
%           \
%           where g(x) = b*x+0.5*(a-b)*(|x+1|-|x-1|)
%                 beta = 1, omega = 0.6, F arbitrary, a = -1.27, b = -0.68
%   b) time discrete
%      - BernoulliMap: Bernoulli map
%           x[n] = mod(k*x[n-1], 1)
%           where k arbitrary
%      - genhaos: chaos generator with a recursive structure
%           x[n] = f(k[1]*x[n-1]+k[2]*x[n-2]+k[3]*x[n-3])
%           where f(x) = x-2*floor((x+1)/2), k[1] arbitrary, k[2] = k[3] = 1
%      - henonmap: Henon map
%           x[n] = 1-alpha*x[n-1]^2+y[n-1];
%           y[n] = beta*x[n-1];
%           where alpha arbitrary, beta = 0.3
%      - logisticmap1: logistic like map 1
%           x[n] = (k^2)*x[n-1]*(1-x[n-1])*((1-2*x[n-1])^2);
%           where k arbitrary
%      - logisticmap2: logistic like map 2
%           x[n] = k*x[n-1]*(0.75-(x[n-1]^2))
%           where k arbitrary
%      - logisticmap3: logistic like map 3
%           x[n] = k*x[n-1]*(1.25-(5*(x[n-1]^2))+(4*(x[n-1]^4)))
%           where k arbitrary
%      - logisticmap: logistic map
%           x[n] = k*x[n-1]*(1-x[n-1])
%           where k arbitrary
%      - miramap: Mira map
%           x[n] = y[n-1]
%                          /
%                          | -a*x[n-1]                 , if x[n-1]<6
%           y[n] = y[n-1]+ |
%                          | lambda*x[n-1]-6*(a+lambda), otherwise
%                          \
%           where a arbitrary, lambda = 2
%      - PWAMmap1: piece wise affine Markov map 1
%                  /
%                  | B*(D-abs(x[n-1]))   , if abs(x[n-1])<=D
%           x[n] = |
%                  | B*(abs(x[n-1])-2*D) , otherwise
%                  \
%           where B arbitrary, D = 1
%      - PWAMmap2: piece wise affine Markov map 2
%                  /
%                  | -B*abs(x[n-1])       , if abs(x[n-1])<=D
%           x[n] = |
%                  | -B*(abs(x[n-1])-2*D) , otherwise
%                  \
%           where B arbitrary, D = 1
%      - PWAMmap3: piece wise affine Markov map 3
%                  /
%           x[n] = | -B*x[n-1]                   , if abs(x[n-1])<=D
%                  | B*(x[n-1]-2*D*sign(x[n-1])) , otherwise
%                  \
%           where B arbitrary, D = 1           
%      - PWAMmap4: piece wise affine Markov map 4
%                  /
%                  | B*(-x[n-1]+D*sign(x[n-1]))  , if abs(x[n-1])<=D
%           x[n] = |
%                  | B*(x[n-1]-2*D*sign(x[n-1])) , otherwise
%                  \
%           where B arbitrary, D = 1           
%      - TailedTentMap: tailed tent map
%           x[n] = 1-2*abs(x[n-1]-((1-k)/2))+max(x[n-1]-1+k,0)