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Learning DSP Illustrated Digital signal processing, foundations of communications engineering and physical layer communication techniques. Illustrative explanation instead of boring math Python code for all examples Get the code and play around on your own Refer to an introduction for a site overview and how to setup the coding environment.

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dspillustrations.com was registered 7 years 10 months ago. It has a alexa rank of #851,687 in the world. It is a domain having .com extension. It is estimated worth of $ 1,440.00 and have a daily income of around $ 6.00. As no active threats were reported recently, dspillustrations.com is SAFE to browse.

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Alexa Rank: 851,687
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Hosted IP Address:

138.201.85.87

Hosted Country:

Germany DE

Location Latitude:

50.1155

Location Longitude:

8.68417

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Search Engine Results For dspillustrations.com

DSP Illustrations

- https://dspillustrations.com/

Illustrated examples of digital signal processing topics in Python. We target wide topics such as Fourier transform, digital filter design or OFDM modulation.


Welcome to DSPIllustrations.com! - DSPIllustrations.com

- https://dspillustrations.com/pages/posts/introduction/welcome-to-dspillustrationscom.html

How to set up Python Jupyter Notebook for the examples supplied on this DSPIllustrations.com.


Python OFDM Example - DSPIllustrations.com

- https://dspillustrations.com/pages/posts/misc/python-ofdm-example.html

This page describes a basic OFDM system in Python, including channel estimation, modulation and demodulation and CP insertion.


Baseband up- and downconversion and IQ ... - DSP Illustrations

- https://dspillustrations.com/pages/posts/misc/baseband-up-and-downconversion-and-iq-modulation.html

Baseband signal upconversion and IQ Modulation and Demodulation¶ · Convert the complex-valued baseband signal to a real-valued signal which can be ...


The Convolution Theorem and Application ... - DSP Illustrations

- https://dspillustrations.com/pages/posts/misc/the-convolution-theorem-and-application-examples.html

Let us now calculate the convolution of two arbitrary signals and look at the result in time and frequency domain. Here, we consider a continuous-time signal, ...


Properties of the Fourier Transform - DSPIllustrations.com

- https://dspillustrations.com/pages/posts/misc/properties-of-the-fourier-transform.html

DSPIllustrations.com is a participant in the Amazon Services LLC Associates Program, an affiliate advertising program designed to provide a means for sites to  ...


DSPIllustrations.com

- https://dspillustrations.com/accounts/login/

DSPIllustrations.com is a participant in the Amazon Services LLC Associates Program, an affiliate advertising program designed to provide a means for sites to  ...


Spectral Leakage, Zero-Padding and Frequency ... - DSP Illustrations

- https://dspillustrations.com/pages/posts/misc/spectral-leakage-zero-padding-and-frequency-resolution.html

This article treats the effects of zero-padding, spectral leakage and frequency resolution when using the discrete Fourier transform for the spectral analysis.


Approximating the Fourier Transform with DFT - DSPIllustrations.com

- https://dspillustrations.com/pages/posts/misc/approximating-the-fourier-transform-with-dft.html

This article describes the relation between the continuous-time Fourier transform and the discrete Fourier transform. We explain how the Fourier Transform can ...


Convolution Examples and the Convolution ... - DSP Illustrations

- https://dspillustrations.com/pages/posts/misc/convolution-examples-and-the-convolution-integral.html

In this notebook, we will illustrate the convolution operation. The convolution of two signals is a fundamental operation in signal processing. Mainly, because the  ...


Fourier Series and Harmonic Approximation - DSPIllustrations.com

- https://dspillustrations.com/pages/posts/misc/fourier-series-and-harmonic-approximation.html

Pictorial explanation of the Fourier Series and how to expand periodic functions into sums of sines and cosines.


Linearity, Causality and Time-Invariance of a ... - DSP Illustrations

- https://dspillustrations.com/pages/posts/misc/linearity-causality-and-time-invariance-of-a-system.html

Summary of the important properties of abstract systems, namely linear systems, causal systems and time-invariant systems.


Schmidl&Cox Synchronization for OFDM - DSPIllustrations.com

- https://dspillustrations.com/pages/posts/misc/schmidlcox-synchronization-for-ofdm.html

Schmidl and Cox propose a synchronization algorithm that bases on an OFDM symbol that has a special structure. In particular, the special symbol, denoted as the ...


Quantization and Quantization noise - DSPIllustrations.com

- https://dspillustrations.com/pages/posts/misc/quantization-and-quantization-noise.html

Quantizers and Quantization Noise¶. A quantizer is a signal processing block, that maps a continuous amplitude to a discrete amplitude. The output of the ...


The Cyclic Prefix (CP) in OFDM - DSPIllustrations.com

- https://dspillustrations.com/pages/posts/misc/the-cyclic-prefix-cp-in-ofdm.html

Explanation on the CP in OFDM, with its relation to inhibiting intersymbol- interference and providing a circular convolution with the channel.


Intuitive Explanation of OFDM - DSPIllustrations.com

- https://dspillustrations.com/pages/posts/misc/intuitive-explanation-of-ofdm.html

Eigenfunctions of the time-invariant channel¶. The most important property of LTI systems is, that complex exponentials of any frequency are eigenfunctions of the  ...


DSPIllustrations.com - Home | Facebook

- https://www.facebook.com/DSPIllustrationscom-1424439364530275/

DSPIllustrations.com. 21 likes. Illustrations of fundamental concepts of communications engineering and digital signal processing.


Plot product of rect and comb signals - MATLAB Answers - MathWorks

- https://www.mathworks.com/matlabcentral/answers/546774-plot-product-of-rect-and-comb-signals

11 Jun 2020 ... Definition of comb source: % https://dspillustrations.com/pages/posts/misc/the- dirac-comb-and-its-fourier-transform.html. % Definition of rect ...


Quiz - DSPRelated.com

- https://www.dsprelated.com/showquiz/10

https://dspillustrations.com/pages/posts/misc/grou... (yeah seems a like dodgy website but there seems to be a real person behind it). So I'm really curious now.


Approximating Lorentzian Fourier transform with FFT - Signal ...

- https://dsp.stackexchange.com/questions/59966/approximating-lorentzian-fourier-transform-with-fft

7 Aug 2019 ... I've read this (https://dspillustrations.com/pages/posts/misc/approximating-the- fourier-transform-with-dft.html) but that approach makes the ...

Page Resources Breakdown

Homepage Links Analysis

DSPIllustrations.com
Illustrated examples of digital signal processing topics in Python. We target wide topics such as Fourier transform, digital filter design or OFDM modulation

Website Inpage Analysis

H1 Headings: 1 H2 Headings: Not Applicable
H3 Headings: 27 H4 Headings: Not Applicable
H5 Headings: Not Applicable H6 Headings: Not Applicable
Total IFRAMEs: Not Applicable Total Images: 4
Google Adsense: Not Applicable Google Analytics: Not Applicable

Two Phrase Analysis

Words Occurrences Density Possible Spam
times read 27 4.272 % No
of the 8 1.266 % No
Fourier Transform 8 1.266 % No
the Fourier 6 0.949 % No
read The 6 0.949 % No
of a 5 0.791 % No
and its 4 0.633 % No
and how 4 0.633 % No
Fourier Series 4 0.633 % No
Nyquist criterion 3 0.475 % No
Explanation of 3 0.475 % No
Series and 3 0.475 % No
to the 3 0.475 % No
delay and 2 0.316 % No
phase delay 2 0.316 % No
Explanation on 2 0.316 % No
and phase 2 0.316 % No
first Nyquist 2 0.316 % No
the coding 2 0.316 % No
coding environment 2 0.316 % No

Four Phrase Analysis

Words Occurrences Density Possible Spam
delay and phase delay 2 0.316 % No
of the Fourier Transform 2 0.316 % No
to the Fourier Transform 2 0.316 % No
times read Decibel conversion 1 0.158 % No
read Decibel conversion Factor 1 0.158 % No
Decibel conversion Factor 10 1 0.158 % No
24332 times read Decibel 1 0.158 % No
filter 24332 times read 1 0.158 % No
RLC filter 24332 times 1 0.158 % No
conversion Factor 10 or 1 0.158 % No
a bandpass RLC filter 1 0.158 % No
bandpass RLC filter 24332 1 0.158 % No
or Factor 20? Explanation 1 0.158 % No
why dB conversion sometimes 1 0.158 % No
dB conversion sometimes uses 1 0.158 % No
conversion sometimes uses factor 1 0.158 % No
Explanation why dB conversion 1 0.158 % No
20? Explanation why dB 1 0.158 % No
10 or Factor 20? 1 0.158 % No
of a bandpass RLC 1 0.158 % No

Websites Hosted on Same IP (i.e. 138.201.85.87)

Loppestatus

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HTTP Header Analysis

Http-Version: 1.1
Status-Code: 200
Status: 200 OK
Server: nginx
Date: Thu, 04 Mar 2021 08:18:36 GMT
Content-Type: text/html; charset=utf-8
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Connection: keep-alive
Vary: Cookie
X-Frame-Options: SAMEORIGIN
Content-Encoding: gzip

Domain Information

Domain Registrar: NameCheap, Inc.
Registration Date: 2017-01-09 7 years 10 months 1 week ago
Last Modified: 2020-12-10 3 years 11 months 1 week ago

Domain Nameserver Information

Host IP Address Country
ns1.wservices.ch 194.56.188.209 Switzerland Switzerland
ns2.wservices.ch 31.171.244.162 Switzerland Switzerland
ns3.wservices.ch 49.12.104.54 India India

DNS Record Analysis

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dspillustrations.com A 3597 IP: 138.201.85.87
dspillustrations.com NS 86400 Target: ns2.wservices.ch
dspillustrations.com NS 86400 Target: ns3.wservices.ch
dspillustrations.com NS 86400 Target: ns1.wservices.ch
dspillustrations.com SOA 3600 MNAME: ns1.wservices.ch
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dspillustrations.com MX 3600 Priority: 10
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dspillustrations.com TXT 3600 TXT: v=spf1 a mx a:s22.wservices.ch
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dspillustrations.com AAAA 3597 IPV6: 2a01:4f8:172:2116::2

Full WHOIS Lookup

Domain Name: DSPILLUSTRATIONS.COM
Registry Domain ID:
2088639674_DOMAIN_COM-VRSN
Registrar WHOIS Server:
whois.namecheap.com
Registrar URL:
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Updated Date:
2020-12-10T06:17:23Z
Creation Date:
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Registry Expiry Date:
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Registrar: NameCheap, Inc.
Registrar IANA
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Registrar Abuse Contact Email:
[email protected]
Registrar Abuse Contact Phone:
+1.6613102107
Domain Status: clientTransferProhibited
https://icann.org/epp#clientTransferProhibited
Name Server:
NS1.WSERVICES.CH
Name Server: NS2.WSERVICES.CH
Name Server:
NS3.WSERVICES.CH
DNSSEC: unsigned
URL of the ICANN Whois
Inaccuracy Complaint Form: https://www.icann.org/wicf/
>>> Last
update of whois database: 2021-03-04T08:18:23Z

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