classdef RotTopfkern %% Konstanten properties (Constant = true, Hidden = true) % Standard-Dicke des inneren axialen Schenkels; [b_ax_i_std] = m b_ax_i_std = 3e-3; % Standardwert des inneren Radius; [r_i_std] = m r_i_std = 1e-3; % Standard-Innenlänge des Topfkerns in axiale Richtung; [l_ax_i_std] = m l_ax_i_std = 5e-3; % Standard-Länge des Wicklungskörpers in radiale Richtung; [l_WK_rad_std] = m l_WK_rad_std = 5e-3; % Standard-Material Material_std = 'N96'; % Topfkern-Darstellung TK_Fuellung_Farbe = [0.3 0.3 0.3]; TK_Fuellung_Transp = 1.0; % Interpreter Interpreter = 'tex'; end %% Lese-Attribute properties (GetAccess = public, SetAccess = protected) % Name der Instanz Name = ''; end %% freie Attribute properties (Access = public) % innerer Radius des Topfkerns; [r_i] = m r_i; % Dicke des inneren axialen Schenkels; [b_ax_i] = m b_ax_i; % Innenlänge des Topfkerns in axiale Richtung; [l_ax_i] = m l_ax_i; % Höhe des Wicklungskörpers; [h_WK] = m l_WK_rad; % Material Material; end %% abhängige Attribute properties (Dependent = true) % äußerer Radius des inneren axialen Schenkels; [r_i_a] = m r_i_a; % innerer Radius des äußeren axialen Schenkels; [r_a_i] = m r_a_i; % äußerer Radius des Topfkerns; [r_a] = m r_a; % Dicke des äußeren axialen Schenkels; [b_ax_a] = m b_ax_a; % Dicke des radialen Schenkels; [b_rad] = m b_rad; % Länge in axialer Richtung; [l_ax] = m l_ax; % Kreisringfläche der axialen Schenkel; [A_ax] = m^2 A_ax; % mittlerer Radius des Magnetflusses im inneren axialen Schenkel; [r_m_i] = m r_m_i; % mittlere magnetische Länge in axiale Richtung; [l_m_ax] = m l_m_ax; end %% abhängige Attribute (intern) properties (Dependent = true, Hidden = false) % Topfkern-Koordinaten in axiale Richtung; [TK_KO_ax] = m TK_KO_ax; % Topfkern-Koordinaten in radiale Richtung; [TK_KO_rad] = m TK_KO_rad; end %% Methoden methods %% Konstruktor function obj = RotTopfkern(Name) obj.Name = Name; obj.r_i = obj.r_i_std; obj.b_ax_i = obj.b_ax_i_std; obj.l_ax_i = obj.l_ax_i_std; obj.l_WK_rad = obj.l_WK_rad_std; obj.Material = Ferrit('N96'); end %% Set-Methoden function obj = set.r_i(obj, r_i) if r_i <= 0 obj.r_i = obj.r_i_std; else obj.r_i = r_i; end end function obj = set.b_ax_i(obj, b_i) if b_i <= 0 obj.b_ax_i = obj.b_ax_i_std; else obj.b_ax_i = b_i; end end function obj = set.l_ax_i(obj, l_ax_i) if l_ax_i <= 0 obj.l_ax_i = obj.l_ax_i_std; else obj.l_ax_i = l_ax_i; end end function obj = set.l_WK_rad(obj, l_WK_rad) if l_WK_rad <= 0 obj.l_WK_rad = obj.l_WK_rad_std; else obj.l_WK_rad = l_WK_rad; end end %% Get-Methoden für Dependent-Attribute function r_i_a = get.r_i_a(obj) r_i_a = obj.r_i + obj.b_ax_i; end function r_a_i = get.r_a_i(obj) r_a_i = obj.r_i_a + obj.l_WK_rad; end function r_a = get.r_a(obj) r_a = sqrt(obj.r_i_a^2 - obj.r_i^2 + obj.r_a_i^2); end function b_ax_a = get.b_ax_a(obj) b_ax_a = obj.r_a - obj.r_a_i; end function A_ax = get.A_ax(obj) A_ax = pi * (obj.r_i_a^2 - obj.r_i^2); end function b_rad = get.b_rad(obj) b_rad = obj.A_ax / (2 * pi * obj.r_m_i); end function l_ax = get.l_ax(obj) l_ax = obj.l_ax_i + obj.b_rad; end function r_m_i = get.r_m_i(obj) r_m_i = sqrt(0.5 * (obj.r_i_a^2 + obj.r_i^2)); end function l_m_ax = get.l_m_ax(obj) l_m_ax = 0.5 * (obj.l_ax_i + obj.l_ax); end %% Get-Methoden für versteckte Dependent-Attribute function TK_KO_ax = get.TK_KO_ax(obj) TK_KO_ax = [(0) (obj.l_ax) (obj.l_ax) (obj.l_ax - obj.l_ax_i) (obj.l_ax - obj.l_ax_i) (obj.l_ax) (obj.l_ax) (0)]; end function TK_KO_rad = get.TK_KO_rad(obj) TK_KO_rad = [(obj.r_i) (obj.r_i) (obj.r_i_a) (obj.r_i_a) (obj.r_a_i) (obj.r_a_i) (obj.r_a) (obj.r_a)]; end %% Darstellungs-Methoden function ZeichneQuerschnittPur(obj, Deltaz, gespiegelt) % Topfkern-Polygone definieren if ~gespiegelt TK_Polygon_oben = polyshape(obj.TK_KO_ax - Deltaz, obj.TK_KO_rad); TK_Polygon_unten = polyshape(obj.TK_KO_ax - Deltaz, -1 * obj.TK_KO_rad); else TK_Polygon_oben = polyshape(-1 * obj.TK_KO_ax - Deltaz, obj.TK_KO_rad); TK_Polygon_unten = polyshape(-1 * obj.TK_KO_ax - Deltaz, -1 * obj.TK_KO_rad); end % Figure and Subplot definieren fig = figure(1); fig_sp = subplot(1, 1, 1); hold(fig_sp, 'on'); fig_sp.DataAspectRatioMode = 'manual'; fig_sp.DataAspectRatio = [1 1 1]; % Topfkern zeichnen plot(fig_sp, TK_Polygon_oben, 'FaceColor', obj.TK_Fuellung_Farbe, 'FaceAlpha', obj.TK_Fuellung_Transp); plot(fig_sp, TK_Polygon_unten, 'FaceColor', obj.TK_Fuellung_Farbe, 'FaceAlpha', obj.TK_Fuellung_Transp); end function ZeichneQuerschnitt(obj, gespiegelt) % Topfkern-Polygone definieren if ~gespiegelt TK_Polygon_oben = polyshape(obj.TK_KO_ax, obj.TK_KO_rad); TK_Polygon_unten = polyshape(obj.TK_KO_ax, -1 * obj.TK_KO_rad); else TK_Polygon_oben = polyshape(-1 * obj.TK_KO_ax, obj.TK_KO_rad); TK_Polygon_unten = polyshape(-1 * obj.TK_KO_ax, -1 * obj.TK_KO_rad); end % Figure and Subplot definieren fig = figure(1); fig.Name = 'ClassDef RotTopfkern.m: ZeichneQuerschnitt'; fig_sp = subplot(1, 1, 1); hold(fig_sp, 'on'); fig_sp.DataAspectRatioMode = 'manual'; fig_sp.DataAspectRatio = [1 1 1]; fig_sp.Title.String = 'Topfkern'; fig_sp.Title.Interpreter = obj.Interpreter; %fig_sp.Title.Position = [(0.5 * obj.l_ax) (1.2 * fig_sp.YLim(1,2)) 0]; fig_sp.Title.HorizontalAlignment = 'Center'; fig_sp.Title.VerticalAlignment = 'Bottom'; fig_sp.XAxisLocation = 'origin'; fig_sp.XLabel.String = 'Rotationsachse'; fig_sp.XLabel.Interpreter = obj.Interpreter; if ~gespiegelt fig_sp.XLabel.Position = [(1.1 * obj.l_ax) 0 0]; fig_sp.XLabel.HorizontalAlignment = 'Left'; else fig_sp.XLabel.Position = [(-1.1 * obj.l_ax) 0 0]; fig_sp.XLabel.HorizontalAlignment = 'Right'; end fig_sp.XLabel.VerticalAlignment = 'Middle'; if ~gespiegelt fig_sp.YAxisLocation = 'Left'; else fig_sp.YAxisLocation = 'Right'; end fig_sp.YLabel.String = 'Angaben in m'; fig_sp.YLabel.Interpreter = obj.Interpreter; % Topfkern zeichnen plot(fig_sp, TK_Polygon_oben, 'FaceColor', obj.TK_Fuellung_Farbe, 'FaceAlpha', obj.TK_Fuellung_Transp); plot(fig_sp, TK_Polygon_unten, 'FaceColor', obj.TK_Fuellung_Farbe, 'FaceAlpha', obj.TK_Fuellung_Transp); end end end