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Does anyone know where i can get a 915mhz patch antenna so i can extend my 3dr. 900 MHz Dipole Antenna. We decided to build a matched set of 900 MHz Dipole. The impedance of the Dipole Antenna is 75 ohms and we were designing this for a 50.Gsm 900 mhz yagi 6 elements mobile antenna - Duration: 1:30. 1:30 Homebrew Slinky Ham Radio Antenna - Duration: 7:11. Multicopter DIY Frame Hardware. 900 MHz 8dBi Patch receiver antenna. Product Reference: PAT-900-8; By L-Com; Price: $ 44.95. 930 MHz: This yagi style printed circuit board antenna gives great performance from 900. Patch Array; Generic MMIC; Custom. 900MHz 9.2dBi Omni Antenna This antenna features a. Polarization: Vertical. AZ/EL Beamwidth: 10 deg. Selecting Antennas for Embedded Designs. The wide range of RF protocol choices available to embedded developers makes the already complex choice of antennas that much more difficult. Gain, directionality, and bandwidth all represent serious trade- offs that dictate the choice of antennas – dipole, monopole, patch, flat bar, center- fed, end- fed. The choices are seemingly endless. So- called smart antennas make the choice that much more complex, as does the fact that the layout of your PCB will almost guarantee that the antenna you choose will not work as advertised. Antennas :: Mobile Antennas :: 900 MHz Range :: High Gain 900MHz Antennas. NMO5T900B Product Description 5 dB 900 MHz Antenna Only. Custom Antenna Design services. Here are examples of Vivaldi Antennas from 900 MHz to 35 GHz. How to build a basic antenna Categories: Consumer Electronics, Projects. However, most GSM based antennas such as ~ 900 MHz requires a SMA female connector. This article will examine basic antenna design parameters and recommend which types of antennas make the most sense for the most popular embedded wireless applications. It will also address some design considerations that can have a major effect on how your antenna works in practice. You don’t need to know how to design antennas in order to know how to design with them. Theoretically speaking An antenna is a device that converts electric currents into electromagnetic waves to transmit information and the reverse to receive it. You can think of an antenna as a complex RLC network. If the antenna is too long, it will display a predominantly inductive reactance. If it is too short, it will present to the PA as a primarily capacitive reactance; at resonance, these reactances will cancel each other out and the impedance will be purely resistive (see Figure 1). Figure 1: Effect of mismatch between antenna length and operating frequency (Courtesy of Linx Technologies). The length of the antenna is determined by its intended operating frequency, where wavelength is determined by the following formula: where. A full wave antenna for 2. GHz would be 0. 1. Since there is clearly not a 1. Wi- Fi, some compromises are clearly at work. Resonance occurs at whole number multiples or fractions of the wavelength of the antenna, though a half- wave is the shortest resonant length of an antenna. However, you can get around that limitation, since a . Quarter wave monopoles are by far the most popular antennas used in portable wireless devices. Now your 9. 16 MHz antenna is down to three inches (before presumably coiling it up) and your Wi- Fi loop a mere 1. Care and feeding of antennas The feed point on a resonant center- fed half- wave dipole occurs at the point of minimum voltage and maximum current, which enables the most efficient power transfer from the transmitter (see Figure 2). All things being equal, the PA is looking into a 7. In practice of course, things are rarely that simple – at least without further engineering. If the feed point is moved off center, or if the antenna is operated off of its resonant frequency, or if for any reason the antenna is not perfectly matched to a source impedance, then a voltage is reflected back toward the load, forming standing waves on the transmission line, thereby detracting from the effective radiated power. The voltage standing wave ratio (VSWR) is a measure of how well an antenna is matched to its source impedance. A perfect match would be 1: 1, with a VSWR of 2: 1 often being used to specify the useful bandwidth of an antenna. At a VSWR of 2: 1, 8. PA and the transmission line. VSWRs of over 2: 1 can be accommodated with antenna tuners, but that adds to the cost and complexity of the device. To minimize VSWR, the characteristic impedance of the transmission line must be matched to both the PA and the antenna. Unless you buy an antenna module complete with a length of co- ax and connector, this is no simple design task. PCB traces between the PA and antenna may simply act as radiating elements unless they're carefully routed and matched. Even then, the chances of their being detuned by nearby devices on the board or picking up EMI from digital sources represents a design challenge that needs to be carefully studied. We’ll get back to that after the next section. Polarization, directivity, and gain An electromagnetic wave has two components: an electrical field and magnetic field that are at right angles to each other. By convention, the orientation of the electrical field to the earth’s surface determines its polarization. Polarization can be horizontal, vertical, or even circular. All that matters is that both the transmitting and receiving antennas are oriented in the same plane, otherwise a considerable amount of energy can be lost due to the receiving antenna intercepting only a small portion of the electrical field. In the case of portable handheld devices, cross polarization can be a considerable problem that is increasingly being addressed by the use of multiple “smart” antennas, though that technology is beyond the scope of this article. You cannot get more power out of an antenna than you put into it, but you can greatly increase the gain in a given direction by increasing its directivity (see Figure 3). Antenna gain is typically measured against a theoretical isotropic antenna in free space that radiates equally in all directions (d. Bi). Occasionally you will see gain measured against a dipole, in which case the gain is stated as d. Bd. A standard half- wave dipole has about 2. B gain over isotropic. Figure 3: Antenna radiation patterns (Courtesy of Linx Technologies). When both the transmitting and receiving devices will remain stationary, antenna gain can be greatly increased by adding additional passive elements in front of and behind a dipole – elements known as directors and reflectors respectively. For example, the Linx Technologies. ANT- DB1- LOW- LP- RM- 0. N tri- band log periodic antenna delivers 8. Bi on the 8. 24 to 9. MHz, 1. 7. 1 to 2. GHz, and 2. 4 to 2. GHz bands. RF Solutions makes the ANT- GSM- YAG1. Yagi with 1. 1 d. B gain at both 9. MHz and 1. 8 GHz. Ground plane effects Since the ground plane, or counterpoise, supplies the missing half of a quarter- wave monopole antenna, its size, orientation, and layout all have a major impact on the effectiveness of your design. Anything less than a full- wave counterpoise – something that is impractical in portable designs – has a significant effect on the impedance, resonant frequency, and radiation pattern of the antenna. The counterpoise for the small antennas used in embedded devices is typically the copper layer on a PCB that also serves as the circuit ground. An antenna mounted perpendicular to the ground plane will have an omnidirectional radiation pattern in the plane perpendicular to the antenna – creating a classic vertical antenna – though moving it to one edge of the board will create a null in the opposite direction. On the other hand, mounting a monopole antenna in the same plane as the board creates a classic bipolar dipole radiation pattern. In either case, it is important that the ground plane be at least one quarter wavelength or the performance of the antenna system will be seriously compromised. Try to run traces away from the antenna, not intersecting the ground plane within one quarter wavelength of the antenna. Also, mount the PA as close as possible to the antenna to minimize any transmission line issues. It is important that the copper ground plane not be so complex – either cut up with traces or divided between layers and connected by vias – which cannot serve as an effective counterpoise for the antenna. As far as possible, try to keep the ground plane intact and leave large areas of copper between the antenna and other circuit components. Antenna types There are dozens of different types of antennas, many of them quite specialized. In this section, we will discuss those most commonly used in embedded wireless devices. Whip antennas Devices designed for wireless machine- to- machine (M2. M) communications – for example, from a router to your PC – typically use external whip antennas. Whip antennas are generally wideband, not easily detuned, and easily integrated into a wireless design. Being externally mounted, they are commonly used in commercial applications, but rarely any longer in portable designs. Pulse Electronics’W1. Figure 4) is a quarter- wave whip antenna designed for WLAN devices. The W1. 03. 0 exhibits 2. Bi gain from 2. 4 to 2. GHz with a VSWR of less than 2. Wi- Fi, Bluetooth, Zig. Bee, and industrial applications that use that band. Figure 4: Whip antenna (Courtesy of Pulse Electronics). Helical antennas A helical antenna is simply a length of wire that is wound into a coil. The overall length of the wire determines its resonant frequency, but coiling it can greatly reduce its physical size. Helical antennas have a high Q and thus a narrow bandwidth, which generally limits their use to narrowband protocols. In addition, they can be easily detuned by the presence of other objects on the PCB, so designs utilizing them must be thought out and the design laid out with care. Linx Technologies’ ANT- 3. HESM (see Figure 5) is a quarter- wave SMD helical monopole antenna designed for 3. MHz operation. Typical of helical antennas, it has a narrow bandwidth – approximately 1. Being less than a third of the length of a comparable whip antenna, these antennas would be well- suited to small, portable devices except for the fact that they are considerably less efficient than whips. Thus, they make more sense on the tethered transmit side, where you presumably have power to spare, and not in a portable device where you likely won’t. They are, however, very low cost, easily concealed, and rugged. Figure 5: Helical antenna (Courtesy of Linx Technologies). Planar and chip antennas Planar and chip antennas are small, pretested, and relatively efficient – offering an attractive “drop- in solution” for RF system designers. They come in a wide range of physical and electrical configurations, only a few of which we can cover here. Taiyo Yuden’s. AH3. M2. 45. 00. 1- T (see Figure 6) is a tiny (3. Wi- Fi and Bluetooth applications in the 2. GHz band. It features a peak gain of 1. Bi (0. 0 d. Bi average) and a bandwidth of 1. MHz (VSWR less than 2. 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Nspire's internal core is different, it needs a section on its own. Unlike all the older TI versions, the Nspire does not have a home screen or a graph screen. Instead, the calculator runs on a document that has five applications: Calculator, Graph and Geometry, Spreadsheet, Notes, and Statistics. The programming operates under the Calculator application. Although the Nspire makes good use of form and screen resolution, the programming is very limited compared to older versions. This article is meant to give you a brief overview of the programming in the Nspire and how older versions are preferable if you want to program. The Nspire: Introduction. The Texas Instruments Nsipre is an upgraded version of all the other TI models. It uses very much the same type of formatting as the 8. CAS. When first observing the calculator, you will notice the keypad. It is highly different from any other calculator. First, all the letters get their own buttons, making it a little easier to type. Also, it has a ctrl key rather than a 2nd key. It has a clicker key, menu key, catalogs, enter, and even a caps key. If you observe it long enough, it begins to resemble a keyboard. This is because the Nspire is designed to be like a computer in a way. It uses documents to store information. These documents hold information about anything you did within it, not just programs. You can choose to save it, or load different documents, a lot like a computer. Also, the Nspire utilizes a mouse type system. It replaces the arrow keys with one round button. It acts as the arrows, and as a way to move a mouse- like pointer across the screen. The Nspire is a transition of a calculator to a computer, yet held back enough to retain calculator status. The screen is much better than any other calculator in history. The screen displays curves very well, it graphs cleanly, it uses letters and other characters with different size (much like a computer font style), and it is bigger. Also, the screen has many different shades of gray. In using inequalities, the calculator can actually shade in the region instead of drawing lines that represent it, and it darkens regions of overlap. The screen is very nicely done. The final most notable thing is you might get lost on where every function is. The calculator has a very different key layout, and it also has a different internal layout. You might have trouble finding where some of the functions are. This article does not discuss how to find different functions, but it discusses the programming attribute which is the main topic of this site. For finding various functions, visit the Catalog (the book button) or check your CD manual. It has loads of information you can use. Pros and Cons. The programming for the Nspire is very similar to the 6. However, the Nspire simply isn't part of it. For one thing, the Nspire has no graph screen, or even a home screen. Everything is formed with documents, problems, and pages. You can have a document, problems within that document, and pages within those problems. Even though everything within a document is connected in some way, the calculator doesn't seem capable of accessing other pages or problems without manual control. Because of this limitation, the calculator has no graphing commands. It lost commands like Pt- On( and Line(. Anything under the Draw category has been deleted. The Draw command was the basis of advanced graphics, so that means the Nspire cannot produce any games with any sort of graphics, even though its resolution is so many times better than that of older models. Furthermore, the calculator has no home screen. Instead, it uses a very strict line by line layout. The calculator deals with an operation or command very systematically. Until the calculator completes an assigned command or operation, it will not let the user interfere. New inputs are automatically in a new line. This sounds a lot like other calculators completing operations without interruption. However, this becomes a huge problem when pertaining to programs. The Nspire does the same thing to programs; it doesn't allow user interference. That means that the calculator will not accept user input until the program is finished. That defeats the purpose of programs. If you can't input anything, what use is programing? It happens that the program accepts input before a program is executed, but not during. So, to make a program with the same effects of programs in 6. BASIC, you have to create multiple programs that must each be individually accessed, which becomes incredibly cumbersome. So, the calculator is terrible at programming. It can't produce graphics or advanced layouts, and it won't accept input. So what use is programing on an Nspire. Truthfully, if you want to program, don't get the Nspire. Simply put, there is no real way to work around these obstacles. However, the regular Nspire comes with an 8. It has all the capabilities of a regular TI- 8. Thing is, even though the calculator has capabilities of using extreme resolution, the 8. So it's still not all that good. So what if I already have an Nspire? If it comes with the 8. In any case, the Nspire is definitely superior in math. Through sacrifice of programing capabilities, it has gained many useful math tools. For example, it checks primes, has trigonometric functions like secant and cotangent, a newly optimized numerical solver, point plot er, geometry grapher, spreadsheets, and more. It even utilizes templates, so instead of writing a math equation like ((3+4)/(5(6+3))^4, the calculator can write it as $\left( . The Nspire also can hold numbers way higher than 1. E1. 00. So, it is superior in math (which can be a real big help on math tests!), but not a good programming apparatus. This article will further discuss the topic of programming on an Nspire calculator describing how to create programs, describe all the commands, ways to get input, ways around the major obstacles, and a game example in the end. Creating a Program or Function. To create a program, make sure you are in the Calculator application. Press Menu and go to 8. Then, press 1 and 1 again. A window will pop up prompting the name of the program. Put in the name, select the type (program or function) and press OK. Now, you are in the program editor and you can now create your program. Depending on what you are doing with the program, you will want to select one of them. Program. Function. Return a result? No. Yes. Can be used in an expression? No. Yes. Can run in applications other than Calculator? No. Yes. Can use all the commands? Yes. No. Can use multiple variable types? Yes. Yes. Can access global variables? Yes. Yes. Can modify and create global variables? Yes. No. Can call subprograms? Yes. No. Can call functions? Yes. Yes. A program is what the other calculators typically use. The function can be used inline in an expression, such as 5+func(7)- 2. However, functions do not support most of the commands on this page. Format. The format of the TI- Nspire is a little more organized than the 8. The program editor keeps much the same format except it indents for every group of commands. For example, it indents If. A variable can be a string of letters. An undefined variable is italicized. For example, if the variable height was undefined, or had nothing stored to it yet, then on the calculator the variable would look like height. Defined variables are bolded, so if height was defined, it would appear as height. Commands are neither bold or italicized, and you cannot store information into them. Execution. To execute the program, go to the Calculator application. You must then type out the entire program name. Then, put parentheses with values that must be defined for the program within them. The syntax for the above would look like: test(2,- 3). You could also select the program from the var button. However, the Nspire lacks most graphical commands, and some variable commands are limited. Some commands require a Computer Algebra System, or CAS, so if your Nspire doesn't have CAS, many of the commands will not function. There are a few commands for exclusive use in programming. These commands help direct how the program works so that it can complete various tasks. The commands are divided into categories based on their overall function. Define Variables. These commands have to do with the variables. Commands listed here will affect the way the program treats variables. Local. Local is a command that tells the calculator how to identify the variable that comes after it. Local tells the program to make the variable a temporary variable that only functions within the program itself. So, when you local a variable, that variable is only used within the program, and if that same variable is used anywhere else, you will find that it was not affected. Here is the syntax. Local varname. The varname can be any variable name or type. This command is useful in the sense that it won't mess with your previous usage of the variable. If you want to use the variable name, but it is used in other programs and you don't want your program to mess it up, use local. If there is a case where you want the variable to be altered globally, then don't use local, and the calculator will treat it like any other number. This command creates a new program or function within the program so that the subroutine can be used again. For it to work, you must have either Pgrm. This command will not set a number equal to 0, but it instead changes the variable to become unusable until defined later with a store command. Del. Var height. This command would be good to use when cleaning up a program. 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