0:00:13 | a |
---|
0:00:21 | okay good the uh would have to on it everyone |
---|
0:00:24 | i i uh or main come from the a part that can i will present you my work |
---|
0:00:29 | a lot scoring |
---|
0:00:30 | or you know |
---|
0:00:31 | operation |
---|
0:00:32 | which of them we one but no and up on that |
---|
0:00:37 | so uh but buddy |
---|
0:00:39 | basically this plot |
---|
0:00:41 | uh deals we monaural source of separation |
---|
0:00:44 | in uh music as uh spectrogram |
---|
0:00:46 | so we just try to super rights |
---|
0:00:49 | the the signal of |
---|
0:00:50 | inch |
---|
0:00:51 | each uh instrument in uh the mixture |
---|
0:00:54 | but we don't do it's blindly we try to add some extra information |
---|
0:01:01 | which is extracted from the score of the feast |
---|
0:01:04 | and this |
---|
0:01:05 | uh in an extra information is used to get the separation process |
---|
0:01:10 | and |
---|
0:01:11 | yeah the score is a me file which is a line |
---|
0:01:15 | on which is you to be at a line is an yeah that and we do not deal |
---|
0:01:19 | we uh |
---|
0:01:20 | alignment matters so there is a lot of |
---|
0:01:23 | it our job of this and |
---|
0:01:25 | uh will walking system should uh in Q and a preprocessing pre-processing step |
---|
0:01:31 | uh that |
---|
0:01:32 | uh |
---|
0:01:33 | we do is that months between |
---|
0:01:35 | the score and the signal |
---|
0:01:38 | um and more a we only deal with a harmonic instruments |
---|
0:01:41 | so |
---|
0:01:42 | uh we X to them uh modeling up |
---|
0:01:45 | uh back to see instruments in this model |
---|
0:01:49 | so um basically or system is based on a parametric spectrogram model which is derived right |
---|
0:01:56 | from non-negative matrix factorisation |
---|
0:01:58 | and we use |
---|
0:02:00 | these uh parametric metric spectrogram the to decompose the mixture |
---|
0:02:03 | a spectrogram |
---|
0:02:05 | and |
---|
0:02:06 | uh it consists in uh |
---|
0:02:08 | but a tree time-frequency mask which are computed for |
---|
0:02:12 | uh each instruments |
---|
0:02:14 | and which are initialised that |
---|
0:02:16 | and constraints that we as the information in the score and then finally estimated in |
---|
0:02:22 | a very us as a similar way as landing the |
---|
0:02:26 | a that as a uh and then F |
---|
0:02:28 | uh and and so it's |
---|
0:02:29 | to me to feed in the mixture your spectrogram |
---|
0:02:33 | and is then uh there's are metric mask |
---|
0:02:36 | are used to support to |
---|
0:02:38 | this in out of |
---|
0:02:39 | instruments uh a using a no filtering |
---|
0:02:43 | so uh before for uh beginning uh the torque |
---|
0:02:47 | uh i will the try to as well as the question why use a scroll me uh because maybe some |
---|
0:02:53 | people uh will argues that's |
---|
0:02:55 | it is cheating because actually |
---|
0:02:57 | we the signal you don't at the score |
---|
0:03:00 | but actually |
---|
0:03:01 | there is a |
---|
0:03:03 | that's a base |
---|
0:03:04 | of |
---|
0:03:05 | uh me files on Z and ten it and basically you can find |
---|
0:03:08 | almost |
---|
0:03:09 | um and me a you wants a about |
---|
0:03:13 | i ni |
---|
0:03:14 | uh not any but of a lot |
---|
0:03:17 | of uh |
---|
0:03:18 | of of uh a is of music on the net |
---|
0:03:22 | and it's it's a very compact |
---|
0:03:24 | uh description of so you |
---|
0:03:26 | so if you all uh it's much more compact that's the audio it set so if you can store somewhere |
---|
0:03:33 | uh the audio you will be able to store also it is very little extra information |
---|
0:03:38 | and more of a i i would say that's in some cases |
---|
0:03:42 | blind the separation |
---|
0:03:44 | or remains very difficult S and sometimes |
---|
0:03:47 | or place because if you want to separate |
---|
0:03:49 | uh for example |
---|
0:03:51 | uh two voices is of |
---|
0:03:53 | the same instruments |
---|
0:03:54 | you won't be able to uh do we blindly |
---|
0:03:59 | so you're is the outline of my at |
---|
0:04:02 | so first i will remain you the basic principle of |
---|
0:04:05 | and then they get to matrix factorisation |
---|
0:04:07 | and then a a uh i will present use apartment tick spectrogram the L that we do right from |
---|
0:04:13 | uh and then F |
---|
0:04:15 | and a last i we present you or uh wall score informed source separation system |
---|
0:04:21 | and i will present you some results |
---|
0:04:23 | off |
---|
0:04:24 | this system |
---|
0:04:25 | so first let's talk a bit about |
---|
0:04:27 | and the map |
---|
0:04:28 | so and M F is a very powerful row a wrong prediction a C is um |
---|
0:04:34 | are the reason |
---|
0:04:35 | uh as that's a lows |
---|
0:04:36 | to extract |
---|
0:04:38 | read and don't patterns in a negative that a |
---|
0:04:41 | so yeah uh or a nonnegative that that is |
---|
0:04:45 | the um |
---|
0:04:47 | uh |
---|
0:04:48 | the |
---|
0:04:50 | amplitude spectrogram amplitude of or or spectrogram V |
---|
0:04:53 | here it can see |
---|
0:04:55 | on uh a first mode which is play alone and then |
---|
0:04:59 | a second one and then the both play to get a |
---|
0:05:02 | and so if you try to decompose the spectrogram |
---|
0:05:05 | uh we've and non-negative matrix factorisation |
---|
0:05:09 | you when you get to a matrices which is |
---|
0:05:12 | the first one is the at so matrices and you we extract |
---|
0:05:17 | that's some plate of one note |
---|
0:05:19 | so is don't eight which is very read and in this |
---|
0:05:22 | uh uh that yeah |
---|
0:05:23 | and the don't plate of your are nodes and |
---|
0:05:27 | the other my trees yeah as a the matrix |
---|
0:05:29 | H |
---|
0:05:30 | contains the information formation the temporal information so where but it is the notes are |
---|
0:05:36 | and there is um negativity constraints on both |
---|
0:05:40 | this matrices |
---|
0:05:42 | and there is a second constraints |
---|
0:05:44 | uh uh which is uh |
---|
0:05:46 | the rank of the product should be uh |
---|
0:05:50 | uh a lower is and |
---|
0:05:51 | so wrong got the original that data |
---|
0:05:56 | so |
---|
0:05:57 | and F is very powerful to extract them on buttons from the data such as a nodes as a a |
---|
0:06:03 | i are shown |
---|
0:06:05 | and the fundamental probability |
---|
0:06:07 | uh R |
---|
0:06:07 | this technique is the non negativity constraint |
---|
0:06:10 | which was shown to uh provide |
---|
0:06:13 | uh very best it fit up it chill description of |
---|
0:06:17 | the data |
---|
0:06:18 | so we will use this |
---|
0:06:20 | a a non negativity constraints in a or problem a tree yes make the role model |
---|
0:06:25 | uh to a this plastic job uh D mentioned in uh our algorithm |
---|
0:06:30 | so there are some limitation |
---|
0:06:32 | uh we've |
---|
0:06:33 | and then F |
---|
0:06:34 | the first one is |
---|
0:06:36 | that |
---|
0:06:36 | it does not mean |
---|
0:06:38 | to deal uh |
---|
0:06:39 | efficiently we've |
---|
0:06:41 | time-frequency evaluation uh |
---|
0:06:44 | a a as an example when you are speech by edition over time it's very difficult to |
---|
0:06:49 | um of that it's actually right she with and F and so you cannot |
---|
0:06:53 | efficiently model uh |
---|
0:06:55 | phenomena as |
---|
0:06:56 | uh T though |
---|
0:06:58 | and |
---|
0:06:59 | as a on problem for |
---|
0:07:01 | our our approach is uh is that |
---|
0:07:04 | to do some |
---|
0:07:05 | um |
---|
0:07:07 | a score in phone uh |
---|
0:07:09 | a source separation |
---|
0:07:12 | we need a a representation which is more to the |
---|
0:07:15 | uh a the parameters |
---|
0:07:16 | of of |
---|
0:07:17 | interest which are yeah the fundamental frequency of |
---|
0:07:21 | the note |
---|
0:07:24 | so we decided to um |
---|
0:07:27 | develop a a parametric spectrogram more then |
---|
0:07:30 | so |
---|
0:07:31 | our parametric spectrogram of that is based on a pretty use one that we presented |
---|
0:07:36 | in this paper |
---|
0:07:38 | and which is a parameter E spectrogram of that for only one instruments also so for single instrument |
---|
0:07:45 | and |
---|
0:07:46 | to two but |
---|
0:07:46 | this model we just as |
---|
0:07:48 | why does and that's on uh look like and musical spectrogram when you are when most of the amounts |
---|
0:07:54 | or uh |
---|
0:07:55 | instruments notes |
---|
0:07:57 | and |
---|
0:07:57 | well i uh you don't have |
---|
0:07:59 | uh to to back "'cause" use the |
---|
0:08:02 | don't |
---|
0:08:03 | so |
---|
0:08:04 | most of |
---|
0:08:05 | this elements are are money H |
---|
0:08:08 | so |
---|
0:08:09 | the part and at you |
---|
0:08:10 | the buttons that you we dig extract eve and then F will be also so a money so we decided |
---|
0:08:16 | just to put |
---|
0:08:17 | ah |
---|
0:08:18 | a one each atoms directly in the negative much factorisation |
---|
0:08:22 | and |
---|
0:08:24 | a to to meant to rise |
---|
0:08:25 | then |
---|
0:08:26 | to uh i have an excess too |
---|
0:08:28 | uh the parameters of ins there are i of interest which are the for them at that frequency of |
---|
0:08:34 | that um |
---|
0:08:35 | and |
---|
0:08:36 | as a global about uh |
---|
0:08:38 | but uh all block |
---|
0:08:41 | of uh that too |
---|
0:08:45 | so |
---|
0:08:45 | well made or that is a parametric model of spectrogram we've |
---|
0:08:49 | sends at each harmonic atoms and we |
---|
0:08:52 | does |
---|
0:08:54 | to |
---|
0:08:55 | the question is uh of this down on and then at |
---|
0:08:58 | and i i |
---|
0:08:59 | in a |
---|
0:09:01 | the uh at my trees |
---|
0:09:03 | um |
---|
0:09:05 | uh dependency dependent C with respect to the parameter a |
---|
0:09:08 | yeah which is a zero and which would be is the fundamental frequency |
---|
0:09:12 | all that "'em" |
---|
0:09:13 | and we also a and i a and then C |
---|
0:09:16 | uh |
---|
0:09:17 | we respect to |
---|
0:09:19 | um time so basically |
---|
0:09:21 | uh in or model |
---|
0:09:23 | i |
---|
0:09:24 | jam vary over time and |
---|
0:09:26 | is |
---|
0:09:27 | the makes it possible to model L |
---|
0:09:29 | uh something i mean a as |
---|
0:09:31 | a vibrato |
---|
0:09:33 | so here we is a or a very simple that's that's models so basically we |
---|
0:09:37 | a sent size |
---|
0:09:38 | or |
---|
0:09:39 | uh i am |
---|
0:09:40 | by |
---|
0:09:41 | taking the for you transform of the analysis window we use to compute the spectrogram |
---|
0:09:46 | and we just sound it's on the phone them at that frequency it and on the frequency of |
---|
0:09:51 | the difference |
---|
0:09:52 | a money |
---|
0:09:53 | and we just multiplied this |
---|
0:09:55 | uh forty eight to uh this window |
---|
0:09:58 | uh we've |
---|
0:09:59 | and not P to the of |
---|
0:10:01 | the all money so we get |
---|
0:10:04 | these are meant you get some uh there |
---|
0:10:07 | and |
---|
0:10:08 | we thus yet |
---|
0:10:10 | these parametric metric spectrogram for uh single instrument we've |
---|
0:10:15 | uh the parameter |
---|
0:10:16 | uh uh K which is |
---|
0:10:19 | the amplitude of each harmonic |
---|
0:10:21 | yeah you you of the fundamental frequency |
---|
0:10:23 | or |
---|
0:10:24 | each at two on |
---|
0:10:26 | for each time so this fundamental frequency can vary of of time and here |
---|
0:10:30 | you're are uh the activation which is very similar to the activation |
---|
0:10:34 | in in in that |
---|
0:10:35 | and tell you |
---|
0:10:36 | uh where |
---|
0:10:38 | yeah if a notes is active or a a |
---|
0:10:42 | so uh when you try to |
---|
0:10:44 | estimate to make these |
---|
0:10:45 | a a bomb us in red |
---|
0:10:47 | uh |
---|
0:10:48 | so we use the um |
---|
0:10:50 | bit that that since cost function |
---|
0:10:53 | but |
---|
0:10:54 | in fortunately |
---|
0:10:56 | uh this cost function out uh |
---|
0:10:58 | as a lot of |
---|
0:10:59 | local minima we respect to the for them at that frequency |
---|
0:11:03 | uh of course you a local minima |
---|
0:11:06 | i um |
---|
0:11:08 | at the position of the right from "'em" of that frequency but also at the up to have |
---|
0:11:12 | and double up to uh and feast |
---|
0:11:15 | if |
---|
0:11:15 | the notes are very similar so |
---|
0:11:18 | we channel do a global optimization we were like to the can of that frequency |
---|
0:11:22 | so we decided to |
---|
0:11:24 | introduce one at so on |
---|
0:11:25 | for each meeting so for each not |
---|
0:11:29 | off |
---|
0:11:29 | the from i to scale |
---|
0:11:31 | and then the optimization |
---|
0:11:33 | is down |
---|
0:11:34 | uh a locally so we will are |
---|
0:11:37 | uh a fine estimate |
---|
0:11:39 | of so from the most at frequency for uh |
---|
0:11:42 | uh i |
---|
0:11:42 | each atom and each time |
---|
0:11:47 | so here is uh an example of suit the composition that we can get |
---|
0:11:52 | we've uh all model so you're is the spectral |
---|
0:11:55 | of the first bass |
---|
0:11:57 | of uh |
---|
0:11:59 | uh the bar |
---|
0:12:00 | uh first braided which is played by a synthesiser |
---|
0:12:04 | and if we try to decompose |
---|
0:12:05 | it we've all or a i'm we will get this profile of activation so yeah |
---|
0:12:10 | uh i just prison the activation |
---|
0:12:13 | so |
---|
0:12:13 | you don't out |
---|
0:12:15 | a a complete you'd of the when it's and the fundamental frequency estimates |
---|
0:12:20 | but as you can see |
---|
0:12:22 | uh we can recognise uh the |
---|
0:12:25 | note |
---|
0:12:26 | in red yeah |
---|
0:12:27 | which play the |
---|
0:12:28 | uh the first braided by uh uh |
---|
0:12:32 | but |
---|
0:12:33 | so |
---|
0:12:33 | as you can see there are some problems are on you know which is uh |
---|
0:12:38 | uh |
---|
0:12:41 | which are leading to similar to the as |
---|
0:12:44 | uh we've uh or stuff and twelve send double up that but it's not really a problem |
---|
0:12:49 | as we will see later in uh |
---|
0:12:52 | in um |
---|
0:12:53 | you know system of source separation |
---|
0:12:56 | so |
---|
0:12:56 | as you can see yeah |
---|
0:12:58 | uh you have a |
---|
0:12:59 | a a a value of activation for |
---|
0:13:02 | each meeting notes so basic V these |
---|
0:13:05 | looks like |
---|
0:13:06 | a channel role and it would be very important in know |
---|
0:13:09 | you know system |
---|
0:13:10 | that it |
---|
0:13:11 | these representation is |
---|
0:13:13 | linked |
---|
0:13:14 | to uh what's you can get we've me |
---|
0:13:18 | so |
---|
0:13:19 | no we have a |
---|
0:13:20 | a spectrogram model for for a single instruments sets |
---|
0:13:23 | was a present in yeah |
---|
0:13:25 | is that i just present it you |
---|
0:13:27 | and |
---|
0:13:28 | we need a "'em" each model because |
---|
0:13:30 | we want to separate |
---|
0:13:31 | instruments so we i'll |
---|
0:13:33 | a mixture juror with several instruments so the mixture model is very easy |
---|
0:13:38 | uh you just a |
---|
0:13:40 | the single |
---|
0:13:41 | instrument for that for each instrument |
---|
0:13:43 | and |
---|
0:13:44 | some then |
---|
0:13:45 | that's right yeah and you get |
---|
0:13:48 | the mixture your spectral model |
---|
0:13:50 | and |
---|
0:13:50 | we we'll have to |
---|
0:13:53 | estimate |
---|
0:13:55 | for each instrument so for each source K |
---|
0:13:58 | the fundamental frequency at |
---|
0:14:00 | if for each atom at each time |
---|
0:14:03 | the amplitudes |
---|
0:14:04 | or or money for each source and |
---|
0:14:07 | uh they're profile of activation for each source |
---|
0:14:12 | and the they competition is a we've a but if you get evolve vulgar reason |
---|
0:14:16 | uh which uh N sets |
---|
0:14:19 | minimizing a a bit at the since |
---|
0:14:21 | between |
---|
0:14:22 | uh our original uh mixture spectrogram and uh |
---|
0:14:26 | or power meter each steal your spectrogram |
---|
0:14:29 | and this i varies them is very similar to |
---|
0:14:32 | uh as the one you have |
---|
0:14:33 | um |
---|
0:14:35 | for in the math |
---|
0:14:36 | we've met to to get to got that for |
---|
0:14:39 | so |
---|
0:14:41 | no we have a model for the mixture spectrogram and i will show you all we can use it |
---|
0:14:47 | to um |
---|
0:14:49 | and to do some score informed source separation |
---|
0:14:52 | so we have |
---|
0:14:53 | all mixture spectrogram and |
---|
0:14:56 | or or our score |
---|
0:14:58 | and from the score or uh you chan |
---|
0:15:01 | you can know where the nodes all |
---|
0:15:03 | for each instrument so you can very easy |
---|
0:15:06 | um build |
---|
0:15:07 | a the channel role |
---|
0:15:09 | binary general wall each uh uh just tell you |
---|
0:15:13 | where the nodes |
---|
0:15:14 | are |
---|
0:15:16 | and as they say that |
---|
0:15:17 | uh the activation matrix |
---|
0:15:19 | um of |
---|
0:15:21 | each |
---|
0:15:22 | uh instruments is very linked to this general and we will just |
---|
0:15:27 | use |
---|
0:15:28 | this general the days binary |
---|
0:15:30 | a have channel roles |
---|
0:15:32 | as in each sterilisation for or activation in know model |
---|
0:15:37 | but as we use |
---|
0:15:38 | um but if you could you at the true |
---|
0:15:42 | if you put a a zero i was zero somewhere |
---|
0:15:45 | uh in the activation uh |
---|
0:15:48 | uh |
---|
0:15:49 | matt tree |
---|
0:15:50 | as N it will uh it will uh uh |
---|
0:15:54 | it will remain zero all along the iteration |
---|
0:15:57 | so it's a very ah constraints |
---|
0:16:01 | so |
---|
0:16:02 | once we |
---|
0:16:03 | um |
---|
0:16:05 | uh in each yeah eyes |
---|
0:16:06 | our or a parametric spectrogram we get some very coarse parametric expect rounds which are represented here |
---|
0:16:13 | and then we use |
---|
0:16:15 | uh our our goal re |
---|
0:16:17 | oh our algorithm |
---|
0:16:19 | oh the mixture spectrogram |
---|
0:16:21 | to finally |
---|
0:16:22 | uh at that |
---|
0:16:23 | uh this |
---|
0:16:24 | this parametric spectral run |
---|
0:16:26 | to the meat sure six spectrogram and basic iffy |
---|
0:16:29 | the song of |
---|
0:16:31 | is |
---|
0:16:32 | three spectral spectrograms |
---|
0:16:33 | should be uh |
---|
0:16:35 | very similar to the mixture spectrogram that we are |
---|
0:16:39 | and |
---|
0:16:40 | so we get |
---|
0:16:42 | this a time-frequency mask |
---|
0:16:44 | and we can separate |
---|
0:16:46 | as a tracks |
---|
0:16:47 | a using a a of filtering |
---|
0:16:50 | so if is |
---|
0:16:51 | uh on example |
---|
0:16:52 | so it's based and |
---|
0:16:54 | sense it that's a |
---|
0:16:55 | uh because it is the the ground is that |
---|
0:16:59 | um |
---|
0:17:01 | is this the the |
---|
0:17:02 | the the signal is perfectly aligned we've |
---|
0:17:05 | so me defined is that we L |
---|
0:17:07 | so here is a mixture signal |
---|
0:17:13 | i |
---|
0:17:14 | a |
---|
0:17:16 | so you |
---|
0:17:16 | three instruments and using or not a reason a score |
---|
0:17:21 | we get |
---|
0:17:23 | oh |
---|
0:17:24 | i |
---|
0:17:26 | oh is uh |
---|
0:17:27 | the bass |
---|
0:17:28 | the base |
---|
0:17:29 | i |
---|
0:17:30 | it is a two |
---|
0:17:32 | uh_huh |
---|
0:17:34 | hmmm |
---|
0:17:35 | you |
---|
0:17:36 | and he has that's in the again |
---|
0:17:38 | you can |
---|
0:17:39 | yeah the race |
---|
0:17:40 | also i mean it's i |
---|
0:17:41 | i don't care about |
---|
0:17:42 | oh yeah yeah |
---|
0:17:44 | a more than for that which is |
---|
0:17:46 | uh uh which is like noise and we only only of a model for |
---|
0:17:50 | the harmonic many parts |
---|
0:17:51 | and finally |
---|
0:17:52 | the very night |
---|
0:17:55 | i |
---|
0:18:02 | so your it is uh we can probably |
---|
0:18:05 | our algorithm the reason we've uh |
---|
0:18:08 | another one reason which is based on probability to uh |
---|
0:18:12 | probabilistic that some component than a disease |
---|
0:18:15 | uh and which is |
---|
0:18:17 | a somewhat different because you need to send the size a midi tracks |
---|
0:18:21 | first so you need |
---|
0:18:23 | um |
---|
0:18:24 | you need to send to use it and you need to know |
---|
0:18:28 | the instruments of |
---|
0:18:30 | each uh of each trucks |
---|
0:18:33 | so basically we used to it as a uh that that's sets which consists in the same uh um files |
---|
0:18:39 | which are |
---|
0:18:40 | uh plastic classical |
---|
0:18:41 | hmmm it's |
---|
0:18:42 | use each |
---|
0:18:43 | but uh we sent a size uh each we've differ on sound bounce so it's |
---|
0:18:50 | uh |
---|
0:18:52 | so our signals are sent aside from the media because uh we need it to be perfectly online to |
---|
0:18:59 | they would you and |
---|
0:19:01 | yeah uh out the rays in the that we obtain |
---|
0:19:04 | so in red is |
---|
0:19:06 | uh something which is very similar to on all right L |
---|
0:19:09 | so it's like and uh probably me |
---|
0:19:12 | uh for |
---|
0:19:13 | um |
---|
0:19:14 | if you now by based them |
---|
0:19:16 | suppression of them |
---|
0:19:18 | and |
---|
0:19:19 | as you can see |
---|
0:19:20 | our uh algorithm |
---|
0:19:22 | but from quite |
---|
0:19:23 | where am and better on this |
---|
0:19:26 | first the that that's set |
---|
0:19:27 | then the P L C based of a reason |
---|
0:19:29 | and it's |
---|
0:19:31 | are the most |
---|
0:19:32 | um |
---|
0:19:33 | on most the it performs almost |
---|
0:19:35 | saying saying |
---|
0:19:36 | in uh |
---|
0:19:37 | we've a the signal |
---|
0:19:39 | some long |
---|
0:19:40 | and |
---|
0:19:41 | the main difference |
---|
0:19:43 | in this |
---|
0:19:44 | seconds on monk i think it's |
---|
0:19:46 | uh it contains a lot |
---|
0:19:47 | more all uh uh a a lot of uh review of iteration and |
---|
0:19:51 | or or or a reason is very sensitive to that |
---|
0:19:55 | so |
---|
0:19:56 | to conclude we presented and a very efficient you a |
---|
0:19:59 | for uh uh score in informed source separation |
---|
0:20:02 | which is based on the parametric model |
---|
0:20:05 | uh which makes it possible uh |
---|
0:20:08 | to access directly um the nodes and |
---|
0:20:11 | so to uh on the fine he's the sound |
---|
0:20:16 | uh i think that no we should focus |
---|
0:20:19 | on |
---|
0:20:20 | there of instruments bit and |
---|
0:20:22 | all |
---|
0:20:23 | or |
---|
0:20:23 | of uh |
---|
0:20:25 | oh of the on which are not a monique actually because |
---|
0:20:28 | a a or it |
---|
0:20:29 | that is only designed to deal with |
---|
0:20:32 | uh a money sounds |
---|
0:20:34 | and maybe uh included |
---|
0:20:36 | um more complex um |
---|
0:20:39 | uh model they'll for the team or of |
---|
0:20:42 | the elements |
---|
0:20:43 | and |
---|
0:20:44 | also um |
---|
0:20:47 | a a in order to make |
---|
0:20:48 | the more than |
---|
0:20:49 | more robust |
---|
0:20:51 | to uh |
---|
0:20:52 | the real all uh |
---|
0:20:54 | re signal actually |
---|
0:20:56 | and |
---|
0:20:57 | maybe we can also tried to use extra information as |
---|
0:21:01 | uh as the P S C A based on call reason |
---|
0:21:04 | no ween |
---|
0:21:05 | the chamber of |
---|
0:21:07 | the |
---|
0:21:08 | um |
---|
0:21:09 | of the instrument and using supervised learning of |
---|
0:21:12 | that some plates |
---|
0:21:13 | so thank you for uh you |
---|
0:21:15 | attention |
---|
0:21:31 | i |
---|
0:21:32 | and did you make a is so you need compare compare in the gives you is the algorithm for this |
---|
0:21:37 | source separation and you |
---|
0:21:39 | and the you don't from that this we're and uh net may question is what does the the the i'm |
---|
0:21:44 | take |
---|
0:21:44 | model ring |
---|
0:21:46 | with respect to the fact that you put zeros in H |
---|
0:21:49 | the activation matrix |
---|
0:21:51 | so have you tried running the algorithm just like putting zeros in H non in the dictionary and and H |
---|
0:21:57 | and compare it with you know |
---|
0:21:58 | but on a tree can uh |
---|
0:22:00 | model |
---|
0:22:01 | uh i i |
---|
0:22:03 | i don't know this to you crush so that the to that signal to go |
---|
0:22:06 | is the the bottom think there yeah and putting zeros in H |
---|
0:22:10 | yeah and it was a a nice edition which is a constraint to yeah |
---|
0:22:15 | so it's to |
---|
0:22:16 | can uh since and zero not being yeah |
---|
0:22:19 | so you sure you there isn't them longer than we the to building but |
---|
0:22:23 | uh a and then would like to know if you tried uh only by putting a the zero in age |
---|
0:22:28 | and what it to |
---|
0:22:30 | oh using basically is a very coarse estimate of some mask yeah |
---|
0:22:34 | yeah you the it's what you mean okay but it is the interest of |
---|
0:22:39 | apart from being a fine estimation |
---|
0:22:41 | easy job creation yes |
---|
0:22:43 | okay and in so a result |
---|
0:22:45 | actually if |
---|
0:22:46 | you |
---|
0:22:47 | uh look |
---|
0:22:49 | closely uh the spectrogram there are some |
---|
0:22:52 | a evaluation for clarinet and for the base |
---|
0:22:57 | and so if |
---|
0:22:58 | you don't |
---|
0:22:59 | uh |
---|
0:23:00 | you don't to take |
---|
0:23:02 | this |
---|
0:23:03 | valuations into account |
---|
0:23:05 | you read |
---|
0:23:06 | a a very bad as the person results |
---|
0:23:09 | and moreover or maybe you can out some problem of |
---|
0:23:12 | tuning tuning |
---|
0:23:13 | and |
---|
0:23:14 | a the fundamental frequency |
---|
0:23:16 | even if it |
---|
0:23:17 | not moving of a of time |
---|
0:23:19 | uh can be |
---|
0:23:20 | slightly different on from |
---|
0:23:22 | the equal to a month so if you're a yeah this studies |
---|
0:23:26 | i shall i Z to the you but some parameter |
---|
0:23:28 | we |
---|
0:23:29 | a provide |
---|
0:23:30 | bad suppression rise as i think |
---|
0:23:33 | to you |
---|
0:23:36 | anything else |
---|
0:23:39 | use also a quite it's so thank you |
---|