From 060324c5a351bb4023ddf835053457a0c6a6ff49 Mon Sep 17 00:00:00 2001 From: Alexander Alber Date: Thu, 13 Oct 2022 21:15:03 +0200 Subject: [PATCH] holzskelett --- .gitignore | 1 + make_artikel/artikel.md | 5 +++-- make_artikel/beaterkennung.md | 7 +++---- make_artikel/grafiken/cad/explosion.PNG | Bin 0 -> 66882 bytes .../grafiken/illustrationen/beaterkennung.py | 3 +++ make_artikel/holzskelett.md | 10 ++++++++++ make_artikel/konzept.md | 12 +++++------- 7 files changed, 25 insertions(+), 13 deletions(-) create mode 100644 .gitignore create mode 100644 make_artikel/grafiken/cad/explosion.PNG create mode 100644 make_artikel/grafiken/illustrationen/beaterkennung.py create mode 100644 make_artikel/holzskelett.md diff --git a/.gitignore b/.gitignore new file mode 100644 index 0000000..f5e96db --- /dev/null +++ b/.gitignore @@ -0,0 +1 @@ +venv \ No newline at end of file diff --git a/make_artikel/artikel.md b/make_artikel/artikel.md index 0b204fd..ea21c44 100644 --- a/make_artikel/artikel.md +++ b/make_artikel/artikel.md @@ -1,3 +1,4 @@ + Fusion Zauberstab ================= @@ -36,7 +37,7 @@ Fusion Zauberstab - Aufbau des Projekts - Apps -# Bedienung (teil von software?) +# Bedienung (Teil von Software?) - Double tap - Verwendung von Interrupts - ESP32 Deep Sleep @@ -52,4 +53,4 @@ Fusion Zauberstab # Praxistest - (Fusion Bilder) -- beaterkennung funktioniert je nach musik, fackel immer \ No newline at end of file +- beaterkennung funktioniert je nach musik, fackel immer diff --git a/make_artikel/beaterkennung.md b/make_artikel/beaterkennung.md index 4595eb3..4339dd2 100644 --- a/make_artikel/beaterkennung.md +++ b/make_artikel/beaterkennung.md @@ -5,12 +5,11 @@ Die erste von zwei Animationen besteht aus einer Welle, welche von jedem zweiten Dafür muss zu jedem Zeitpunkt sowohl die Frequenz als auch die Phase des beats bekannt sein, und das auch über kürzere Störungen oder komplexere Rythmen hinweg. Die zentrale Idee des Algorithmus ist es, Bandpassfilter mit schwacher Dämpfung als Phasenschätzer zu missbrauchen. -Hierfür wird eine ganze Reihe an Bandpässen mit unterschiedlichen Durchlassfrequenzen parallel geschaltet. Diese Durchlassfrequenzen gehören zu unterschiedlichen beat-Geschwindigkeiten. In unserem Fall von 105 bis 150bpm, weil sich hier die elektronische Tanzmusik meistens abspielt. Auf jeden dieser Bandpässe wird nun die Signalenergie gegeben. Der Bandpass, der sich daraufhin am meisten aufschwingt, hat dann offensichtlich am besten die richtige Geschwindigkeit getroffen. +Hierfür wird eine ganze Reihe an Bandpässen mit unterschiedlichen Durchlassfrequenzen parallel geschaltet. Diese Durchlassfrequenzen gehören zu unterschiedlichen beat-Geschwindigkeiten. In unserem Fall von 105 bis 150bpm, der typische Bereich elektronischer Tanzmusik. Auf jeden dieser Bandpässe wird nun die Signalenergie gegeben. Der Bandpass, der sich daraufhin am meisten aufschwingt, hat dann offensichtlich am besten die richtige Geschwindigkeit getroffen. -Jetzt nochmal von vorne und im Detail - diesen Abschnitt gerne überspringen: Zuerst sammeln wir samples vom Mikrofon. Wir ziehen den gleitenden Durchschnitt ab, um ein Audiosignal zu erzeugen, welches um Null herum schwingt. Über jeweils ein chunk - eine Vierzigstelsekunde - summieren wir über quadrierte samples, um die Signalenergie in diesem chunk zu erhalten. Alles weitere passiert nun ebenfalls 40 mal die Sekunde. Wir geben die Signalenergie gleichzeitig auf alle Bandpässe - ebenfalls 40 an der Zahl - und schauen welcher davon sich am weitesten aufschwingt. Als relativen Amplitudenschätzer filtern wir die Absolutwerte aller Bandpassausgänge und setzen regelmäßig den Bandpass mit dem höchsten entsprechenden Wert auf aktiv. Nun haben wir das Problem, dass der Bandpass einmal pro beat schwingt, unsere gewollte Animation aber zwei beats benötigt. Wir müssen also irgendwie die Frequenz halbieren. Dafür verzögern wir das Signal um Pi/4 und schätzen mit der atan2-Funktion die Phase. Mit der bekannten Phase und einem einfachen Zustandsautomat konstruieren wir uns eine neue Phase, die nur halb so schnell steigt. Diese skalieren wir linear auf eine Sollposition des Maximums der Lichtwelle. +Im Detail: Zuerst sammeln wir samples vom Mikrofon. Wir ziehen den gleitenden Durchschnitt ab, um ein Audiosignal zu erzeugen, welches um Null herum schwingt. Über jeweils ein chunk - eine Vierzigstelsekunde - summieren wir über quadrierte samples, um die Signalenergie in diesem chunk zu erhalten. Alles weitere passiert nun ebenfalls 40 mal die Sekunde. Wir geben die Signalenergie parallel als input auf alle Bandpässe - zufällig ebenfalls 40 an der Zahl. Der Bandpass, der sich am weitesten aufschwingt, wird wohl der richtige sein. Nun haben wir das Problem, dass der Bandpass einmal pro beat schwingt, unsere gewollte Animation aber zwei beats benötigt. Wir müssen also irgendwie die Frequenz halbieren. Dafür verzögern wir das Signal um Pi/4 und schätzen mit der atan2-Funktion die Phase. Mit der bekannten Phase und einem einfachen Zustandsautomat konstruieren wir uns die Phase eines Schwingers mit halber Frequenz. Diese Phase skalieren wir linear und erhalten so die Sollposition des Maximums der Lichtwelle. -Wir wissen nun also zu jedem Zeitpunkt die Position des Scheitelpunktes der Lichtwelle. Die LEDs davor und dahinter werden ebenfalls angesteuert aber mit abfallender Helligkeit, so dass ein Verlauf entsteht. -Die Maxima für den roten und blauen Kanal sind dabei gegenläufig verschoben, so dass ein räumlicher Farbverlauf entsteht. +Wir wissen nun also zu jedem Zeitpunkt die Position des Scheitelpunktes der Lichtwelle. Um diese Position herum wird die Helligkeit langsam gesenkt und damit die Welle geformt. Die Maxima für den roten und blauen Kanal sind dabei gegenläufig verschoben, so dass ein räumlicher Farbverlauf entsteht. 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