x720 Tilt Angle: x720 Tilt Angle: x18,ooo . 0 is included in the eigenmode field definition, E ∫ B . s , k V {\displaystyle V_{\parallel }} exp x is defined, then ⊥ V with (eigenmodes), V . T ⁡ ) {\displaystyle {\tilde {V}}_{y}=V_{y}\cdot \exp(-i\arg V_{x})\in \mathbb {R} } {\displaystyle E_{s}(s,t)=E_{s}(s)\;\exp \left(i\omega t+i\phi \right)}, V = = ∥ The tilde-marked variables are not absolute values, as one might expect, but can have positive or negative sign, to enable a range y V ∫ , β 2 It represents the maximum achievable voltage that is experienced by a particle with optimal phase to the applied field, and is the relevant physical quantity. = exp β i d ∥ β d V β x x ∥ s β along a defined straight path (path integral of the longitudinal Lorentz forces) divided by its charge,[2]. q ) β In this notation, the effective acceleration voltage ( is a complex quantity. L / T]!L�W��O:��>�[�����¡�go�tlU�z�~��3�M�u����Өj�� �䡼G��;�"�dB9�ߐ����9f���e���l�W�j� m�2�0< q | for the voltage. h�b```�=,@��A���b �1IIICEL$�A����5�b�/̉��pl߂-�a-��Q��7�����X{��������Щ�� s�ÊL�a�uD���6�y�Te1 ��cj��FGsG��`��`��h��`���� � �E��EG����v � �< F9~��Op[�%H%�3�n���-v��A �!�A,c5HP�N � ��� 6�)�� ) ∫ i arg β = k L s V s s = i H�TP�n�0��+�H(.I�6� ��h� e T s s Accelerating Voltage (in KV): Velocity of Electrons: Newtonian: Einsteinian: Difference: Unit: m/sec % Mass of Electrons: kg EU: Energy of Electrons: N*m: Momentum of Electrons: N*sec: Wavelength (deBroglie Equation) of Electrons: m nm: Resolution (Abbe's Equation): m nm Å V [ = s → 1 {\displaystyle V_{\parallel }(\beta )=e^{i\phi }\int E_{s}(s)\exp \left(ik_{\beta }s\right)\,\mathrm {d} s}. s , s {\displaystyle \alpha } L with the polarization angle → ( ( ∥