Sistemas de PRIMER ORDEN Control ► Explicación DETALLADA ✍ #010

First-order control systems. Understand their dynamic characteristics, static gain, time constant, and time delay. We'll see how a first-order system behaves under different inputs: Step, Ramp, and Impulse. This system is widely used in process control systems. ✅ You can get ALL the information about this video on the WEBSITE: https://bit.ly/3cr80E3 🤓 Video Information: https://bit.ly/3cr80E3 🔗 *SIMULINK COURSE*: https://bit.ly/3a0W8Xr 📝 Second-Order Systems: https://bit.ly/2SFuaLf ✅ Basic Concepts 👉 http://bit.ly/2ktIBnN ❤️ Laplace Transform List 👉 http://bit.ly/2ktSXnC 💛 Tank Model: http://bit.ly/2QyQCq4 ✅ Feedback Control 👉 http://bit.ly/2CBdMDI First-order systems in control theory are, by definition, systems whose input-output representation or relationship is a first-order differential equation. or a transfer function whose highest order of the denominator is order one. A first-order differential equation is distinguished because its highest derivative is of the first order and it has no other higher-order derivatives: the order of a differential equation is the order of the highest-order derivative present in the equation. First-order systems in control systems contain a single energy storage element. In general, the order of the input-output differential equation will be the same as the number of elements capable of storing energy in the system. Additionally, first-order control systems with delay involve the addition of a non-rational term, which delays the dynamic behavior of the system by a time defined by the delay itself. This delay can commonly be caused by the time required to transport energy, mass, or information. First-order systems with and without delay are an extremely important type of system. Many practical, real-life systems are first-order; For example, a mass-damper system, a heating system, a tank filling and emptying system, etc., all of these systems can be modeled using a first-order representation. Even higher-order systems can often be approximated as first-order systems with a reasonable degree of accuracy if they have a dominant first-order mode (pole). At the end of this video, we'll look at some first-order systems with solved exercises. *** CONTENT **** 00:00 FIRST-ORDER Systems Control 01:10 FIRST-ORDER Differential Equations 02:03 Video Study Example 04:13 Laplace Transform to the Tank 05:00 First-Order Transfer Function with Delay 06:40 First-Order System Response 08:13 Step Input 09:27 First-Order System WITHOUT Delay 10:24 System Response to a Step 12:20 Pole Influence 13:13 Transient State 13:31 Steady State 13:49 Tangent at the Origin 15:17 Steady-State Output Value 15:55 Time Constant 16:09 Settling Time 17:06 Influence of the Time Constant 18:47 Influence of Static Gain 19:20 First-Order System WITH Delay 20:36 Ramp-Type Input 22:25 Pulse-Type Input 24:26 Example #firstordersystem #controlsystems #control **************************************************** Website: https://controlautomaticoeducacion.com/ Facebook:   / controlautom.  . Instagram:   / sergio.castano.cae   Twitter:   / conautedu   _________________________________________________________________ This information has been useful to you, and you would like me to continue providing more free, high-quality content. Could you buy me a coffee and help me continue paying for the website servers? 👉 Buy Sergio a coffee: http://bit.ly/2VqAdSX ☕️☕️☕️ __________________________________________________________________